Syllabus - Università Roma Tre

First semester

Course	Credits	Scientific Disciplinary Sector Code	Contact Hours	Exercise Hours	Laboratory Hours	Personal Study Hours	Type of Activity	Language
20801809 - MATERIALS SCIENCE AND TECHNOLOGY (objectives) THE AIM OF THE CLASS IS TO GAIN KNOWLEDGE OF THE DIFFERENT LEVELS OF MATERIALS STRUCTURES (ATOMIC, CRYSTALLINE, NANOMETRIC, MICROSCOPIC AND MESOSCOPIC) AND OF THE DEVIATIONS FROM THE STRUCTURAL PERFECTION (DEFECTS). KNOWLEDGE OF THE EFFECTS OF NANO- AND MICROSTRUCTURE ON MECHANICAL PROPERTIES OF MATERIALS. KNOWLEDGE OF THE SCIENTIFIC BASIS FOR THE DEVELOPMENT OF MICRO AND NANOSTRUCTURE. KNOWLEDGE OF THE RELATIONSHIPS BETWEEN NANO- AND MICROSTRUCTURE, PROCESS, PROPERTIES AND PERFORMANCES OF THE DIFFERENT MATERIALS, WITH PARTICULAR ATTENTION TO METALS: STEELS, CAST IRONS, LIGHT ALLOYS AND HIGH TEMPERATURE ALLOYS. THE FUNDAMENTAL CONCEPTS NEEDED TO CORRELATE THE PROPERTIES OF MATERIALS TO THEIR NATURE, PRODUCTION AND FORMING PROCESSES WILL BE DISCUSSED, AS WELL AS NOTIONS ON THE CLASSIFICATION AND APPLICATION PROBLEMS. - Derived from 20810302 Scienza e tecnologia dei materiali in Ingegneria delle Tecnologie Aeronautiche e del Trasporto Aereo L-9 BEMPORAD EDOARDO (syllabus) Introduction to the world of materials - Historical references, evolution of materials, a look inside them and a nod to the transformations - Properties and performance of the components Basic properties and elastic behavior - Intrinsic properties - Extrinsic properties - Mechanical stress systems: rigid body, deformable body, continuum mechanics; linear elasticity, Hooke's law, elastic behavior of the isotropic solid Composition and structure of matter at different dimensional scales - Composition: molecule, chemical bond, Condon-Morse curves; ionic materials, molecular materials - Thermodynamic origin of elasticity - Structures: amorphous and crystalline, Bravais lattices and Miller indices - Defects in crystalline solids: point, line and surface lattices Mechanical behavior of materials - Influence of T and t on the mechanical behavior as a function of the nature of the material - Static tensile stresses at low T: stress-strain curve (elastic field, plastic field, critical points) - Mechanical properties: ductility, hardness, brittleness, resilience and toughness (property measurement techniques) - Fracture mechanics: Griffith energy theory, stress intensification factor, fracture toughness - Dynamic stresses: fatigue, Wohler curve, Paris-Erdogan law Mono- and multi-phase systems - Thermodynamics of systems: Thermodynamics of condensed states, basic concepts, first law, second law, equilibrium conditions, non-equilibrium states, I and II principles together, characteristic state functions - solubility in the solid state: cooling curves of one-component systems, state of aggregation, Hume-Rothery rules, solid solutions, phase - dependence of solubility on composition, temperature and pressure: Gibbs and lever rules, Gibbs energy, Gibbs curves, phase equilibria in binary systems - phase transformations in the solid state: diffusion mechanisms, activation energy and Fick's laws - solidification kinetics and microstructures: nucleation and growth, main thermodynamic transformations, microstructures Introduction to the main classes of metallic materials - Iron-based alloys: classification of steels and cast irons, main phase diagrams, classification of specific heat treatments; special steels, stainless steels and applications. - Titanium alloys: properties, processes – applications - Aluminum alloys: properties, processes – applications Introduction to the main classes of non-metallic materials - Polymers and polymer matrix composites: properties, processes, applications - Ceramics: properties, processes, notes on Weibull statistics - applications References, complements, insights and numerical exercises provided for each topic. (reference books) W.D. Callister, Scienza e Ingegneria dei Materiali Scienza e tecnologie dei metalli - CittàStudi Edizioni Esercitazioni: su dispense del docente e su Moodle Slide proiettate a lezione: in pdf su Moodle Dispense online sul sito Teams del gruppo https://teams.microsoft.com/l/team/19%3A20e53e6e143f49df8e721a6615b41200%40thread.tacv2/conversations?groupId=174fac2d-6262-4c07-9f8f-d67871354af7&tenantId=	9	ING-IND/22	72	-	-	-	Related or supplementary learning activities	ITA
20801810 - TECHNICAL PHYSICS (objectives) The course deals with the laws and methods which allow a quantitative evaluation of heat transfer processes (conduction, convection, radiation) between bodies and inside a body, as well as the temperature field variations these processes cause, with the objective of providing the knowledge necessary to design heat transfer devices. - DE LIETO VOLLARO ROBERTO - EVANGELISTI LUCA	9	ING-IND/11	72	-	-	-	Core compulsory activities	ITA
20801967 - MATHEMATICAL ANALYSIS FOR APPLICATIONS (objectives) Giving further knowledge and tools of Calculus, required for an adequate understanding of mathematical methods and models relevant for Engineering. - GENTILE GUIDO (syllabus) Linear first-order differential equations. General first order differential equations. Cauchy problem: local existence and uniqueness. Separation of variables. Systems of first-order equations: linearly independent solutions and Wronskian matrix. Variation of constants. Differential equations with constant coefficients and characteristic polynomial. Matrix exponential and computation for diagonalizable matrices. Some remarkable differential equations: Euler equation and Bernouilli equation. Norm and distance in R^n. Functions of several variables. Continuous functions and Weierstrass theorem. Partial derivatives, directional derivatives and gradient. Functions of class C^1 and C^2. Higher derivatives, Hessian matrix and Schwarz theorem. Differentiation of composed functions. Taylor expansion. Local maxima and minima. Method of Lagrange multipliers to compute local maxima and minima. Riemann integration and Peano-Jordan measure. Integration of continuous functions, reduction formulae and iterated integrals; area and volume. Change of variables in integrals and Jacobian matrix: polar, cylindrical and spherical coordinates. Gaussian integral. Curves in R^n: parametrized and equivalent curves; length of a curve; curve integrals of scalar functions. Work and curve integrals of vector fields. Smooth surfaces in R^3: area of a surface and integrals on surfaces. (reference books) Bertsch, Dal Passo, Giacomelli, Analisi Matematica , McGraw Hill, II edizione Gentile, Introduzione ai Sistemi Dinamici Volume 1, Springer Marcellini, Sbordone, Esercitazioni di Analisi Matematica Due (vol. I e vol. II), Zanichelli ed. - CORSI LIVIA (syllabus) Linear first-order differential equations. General first order differential equations. Cauchy problem: local existence and uniqueness. Separation of variables. Systems of first-order equations: linearly independent solutions and Wronskian matrix. Variation of constants. Differential equations with constant coefficients and characteristic polynomial. Matrix exponential and computation for diagonalizable matrices. Some remarkable differential equations: Euler equation and Bernouilli equation. Norm and distance in R^n. Functions of several variables. Continuous functions and Weierstrass theorem. Partial derivatives, directional derivatives and gradient. Functions of class C^1 and C^2. Higher derivatives, Hessian matrix and Schwarz theorem. Differentiation of composed functions. Taylor expansion. Local maxima and minima. Method of Lagrange multipliers to compute local maxima and minima. Riemann integration and Peano-Jordan measure. Integration of continuous functions, reduction formulae and iterated integrals; area and volume. Change of variables in integrals and Jacobian matrix: polar, cylindrical and spherical coordinates. Gaussian integral. Curves in R^n: parametrized and equivalent curves; length of a curve; curve integrals of scalar functions. Work and curve integrals of vector fields. Smooth surfaces in R^3: area of a surface and integrals on surfaces. (reference books) Teoria: Bertsch, Dal Passo, Giacomelli, Analisi Matematica , McGraw Hill, II edizione Esercizi: Marcellini, Sbordone, Esercitazioni di Analisi Matematica Due (vol. I e vol. II), Zanichelli ed.	6	MAT/05	48	-	-	-	Basic compulsory activities	ITA
20801974 - SAFETY AT WORK AND ENVIRONMENTAL DEFENCE (objectives) METHODS, PROCEDURES AND MAIN LAWS IN FORCE, REGARDING INDUSTRIAL, CIVIL AND OCCUPATIONAL HEALTH AND SAFETY MANAGEMENT SYSTEMS - LIPPIELLO DARIO (syllabus) Health and Safety Fundamentals. Consulting, Control and Guide Lines Issuing Bodies. Hazards, Accidents, Injuries and Professional illness. Frequency and expectance indexes; technical thresholds, doses and damages; Risk and Risk assessment. Control Lists, PERT Techniques and Functional Analysis Space Techniques. Laws in force, Rights and Charges. Health at work Monitoring. Structure and responsibility. Training, awareness and competence. Consultation and communication. Operational control. Emergency preparedness and response. Performance measuring, monitoring and improvement. Italian Decree 81.01 and ISO 45001:018. The Italian DVR (Risk Assessment Document) and the art. 30. The OHSMS as a tool of promotion of safe and healthy working environment. Legislative compliance and overall performance improving. The ISO 45001 compatibility with ISO 9001 and ISO 14001. The Plan – Do –Check – Act System. The Deming Wheel. (reference books) Lecture notes, texts, reference laws provided in the classroom by the teacher - ALFARO DEGAN GUIDO	9	ING-IND/28	72	-	-	-	Core compulsory activities	ITA

Second semester

Course

Credits

Scientific Disciplinary Sector Code

Contact Hours

Exercise Hours

Laboratory Hours

Personal Study Hours

Type of Activity

Language

20801968 - ENGINEERING MECHANICS (objectives)

- IEMMA UMBERTO (syllabus) (reference books)

6

MAT/07

48

-

Basic compulsory activities

ITA

20810089 - INDUSTRIAL AND ELECTRICAL APPLICATIONS (objectives)

- CRESCIMBINI FABIO (syllabus) (reference books)

12

ING-IND/32

96

-

Core compulsory activities

ITA

Optional group: OBBLIGATORIO, UNO A SCELTA TRA I DUE - (show)

9

20810091 - FLUID DYNAMICS (objectives) THE COURSE IS AIMED AT GIVING THE STUDENTS THE THEORETICAL AND APPLIED FUNDAMENTALS OF THE FLUID MECHANICS. - CAMUSSI ROBERTO	9	ING-IND/06	72	-	-	-	Related or supplementary learning activities	ITA
20810090 - HYDRODYNAMICS (objectives) The course is aimed at giving the students the theoretical and applied fundamentals of the fluid mechanics. - LA ROCCA MICHELE (syllabus) Physical properties of fluids • Density and Compressibility • Vapor pressure • Viscosity • Surface tension Statics of Fluids • Stress in one point and dependence on position • Fundamental equation of fluid statics • Equilibrium of a finite mass of fluid at rest • Effects of compressibility on the pressure distribution in a fluid at rest subjected to the force of gravity • Hydrostatic thrust on a flat surface • Hydrostatic thrust on a curved surface • Rigid motion of a liquid. Relative balance Fluid kinematics • The material derivative • Reynolds' theorem • The velocity field around a point Fluid dynamics • Mass conservation equation  Integral form  Differential form • Constitutive relationships • Equation of conservation of momentum  Integral form  Differential form • Euler's equation and its projection on the intrinsic triad • Conservation of total energy in a non-ideal fluid • Momentum conservation equation Applications of Bernoulli's theorem and of the momentum conservation equation in integral form • Behavior of the piezometric height in the stationary motion of a liquid in a curved axis pipe • Applications of Bernoulli's theorem  Outflow from a circular hole on the bottom of a tank  Outflow from raised rectangular bulkhead on the bottom of a channel  Outflow from rectangular opening on vertical wall  Pitot tube  Venturi tube • Applications of the momentum conservation equation in integral form  Thrust exerted by a free jet on a curved blade  Drag force acting on a body immersed in a uniform current  Propeller  Torque acting on the shaft of a hydraulic machine Uniform and stationary motion in pipes • Equations of motion • Time averaging in the turbulent regime • The laminar regime • Turbulent regime • Experimental determination of the drag coefficient • Concentrated pressure drops Dimensionless form of the equations of motion Motions at low Reynolds numbers • Motion between flat parallel plates • Hydrodynamic lubrication • Stationary and uniform motion in a cylindrical tube • Sphere hit by a uniform current of a viscous fluid • Motion between concentric cylinders Boundary layer • Introduction • The boundary layer equations • Boundary layer on flat slab • Pressure Gradient Effects – Boundary Layer Detachment • Forces acting on bodies immersed in a uniform current • Flow around a cylinder as the Reynolds number increases • Integral equation of the boundary layer Ideal fluids • Equations of motion • Irrotational motion • 2D irrotational motion • Uniform motion and source/sink potentials • Free vortex potential • Doublet potential • Flow around a semibody • Flow around a cylinder • Force exerted on a body immersed in a uniform current Compressible fluids • Regimes of movement • Stationary isentropic flow of an ideal gas • Stagnation pressure • Mass flow flowing in a convergent-divergent (Venturi tube) • Flow in a convergent-divergent (Venturi tube) • Stationary flow of an ideal gas in a long tube with constant section • Normal shock wave (reference books) Lecture notes and exercises distributed by the teacher.	9	ICAR/01	72	-	-	-	Related or supplementary learning activities	ITA

First semester

Course	Credits	Scientific Disciplinary Sector Code	Contact Hours	Exercise Hours	Laboratory Hours	Personal Study Hours	Type of Activity	Language
20801975 - ECONOMICS OF PRODUCTIVE SYSTEMS (objectives) Aim of the course Knowledge and understanding To understand and analyze the strategic, organizational, managerial and economic and financial aspects of the business management, with a specific focus to the productive systems. To integrate quantitative approaches and qualitative variables of the organizational systems. To model systems and to face complex issues, linking economic and organizational competences to technological and engineering-based competences, practical applications and case-studies. Applying knowledge and understanding To interpret approaches, methodologies, techniques and tools for the business management, at strategic, managerial and operative level. To understand and read critically changing dynamics about scenario, technologies, organizations to improve business performance. Making judgements To develop an inter-disciplinary perspective between engineering and business management. Communication skills To improve analysis and presentation skills about managerial issues and tools, linking competences’ portfolios of the students, in particular between industrial and mechanical contents and business management contents. To illustrate critically the results of empirical analysis, case study and exercises. - Elia Beatrice	6	ING-IND/35	48	-	-	-	Related or supplementary learning activities	ITA
20801970 - MECHANICS APPLIED TO MACHINES (objectives) The course helps the students to increase their capabilities in analyzing the mechanical systems that are commonly employed in industrial and non-industrial applications. The students will be able to understand how the mechanical systems work and how to improve their performances during ordinary working. For this reason, the modeling and the design of the mechanical systems are studied in details, and many fundamental aspects of mechanics are illustrated, such as, topology, kinematic and dynamic of multibody systems, tribology, lubrication, mechanical efficiency, power flows, and mechanical vibrations. These fields are applied to particular systems such as transmissions, gears, brakes and cam-follower mechanisms. - BELFIORE NICOLA PIO - BOTTA FABIO	9	ING-IND/13	72	-	-	-	Core compulsory activities	ITA
20801971 - THEORY OF ELASTICITY AND ANALYSIS OF STRUCTURES (objectives) THE COURSE FURNISHES THE NECESSARY KNOWLEDGES TO PERFORM, IN FULL AWARENESS, THE STRUCTURAL CALCULATION IN THE LINEAR ELASTIC FIELD. ON THE BASE OF THE MATHEMATICAL MODEL OF THE ELASTIC EQUILIBRIUM PROBLEM AND OF THE ELEMENTS OF STATICS GIVEN IN THE FIRST PART OF THE COURSE, THEY ARE FOCALIZED, FOR STATIC AND/OR THERMAL LOADS, OPERATIONAL TOOLS FOR THE DIMENSIONING OR THE VERIFICATION OF PLANE ONE-DIMENSIONAL STRUCTURES, HOWEVER COMPLEX - TOMASSETTI GIUSEPPE (syllabus) Introduction to Algebra and Vector and Tensor Calculus Kinematics of Rigid Bodies The Rigid Body Model Rigid Displacements General Formula for Infinitesimal Rigid Displacement Scalar Representation Planar Rigid Displacements Systems of Rigid Bodies Kinematic Characterization of Constraints Definitions Kinematic Characterization of External Constraints Kinematic Characterization of Internal Constraints Constraint Failures The Kinematic Problem Problem Statement Analytical Kinematic Classification Direct Kinematic Classification Gradient Method for Solving the Kinematic Problem Definitions. Kinematic Chains. Statics of Rigid Bodies Static Characterization of Constraints Static Characterization of External Constraints Static Characterization of Internal Constraints The Static Problem Cardinal Equations of Statics Problem Statement Static Classification Static-Kinematic Duality Beam Kinematics Deformation Process Displacements and Rotations Displacement Sectional Rotation Hypothesis of Small Displacements Boundary Conditions on Displacements and Rotations External Constraints: Kinematic Characterization Strain Measurements Axial Deformation Angular Shear Bending Curvature Implicit Congruence Equations Timoshenko Model Euler-Bernoulli Model Kinematic Problem Discontinuities in the Kinematic Problem Static of Beams Problem Statement External Forces Internal Actions Indeterminate Equations of Equilibrium Static Problem Laws and Diagrams of Load Characteristics Discontinuities in the Static Problem General Rules for Tracing Load Characteristic Diagrams Linear Elastic Relation for the One-Dimensional Beam Axial Behavior Flexural Behavior Shear Behavior Thermal Distortions Uniform Temperature Variation Butterfly Temperature Variation Linear Temperature Variation Constitutive Equations for the One-Dimensional Beam Elastic Problem for the Beam Problem Statement: Given and Unknown Analytical Formulation: Resolvent Equations Solution Euler-Bernoulli Model Timoshenko Model Solution Strategies Systems of Beams Method of Displacements: The Elastic Line Elastic Line Axial Problem Flexural Problem: Euler-Bernoulli Model Observations Elastic Line in Systems of Beams Kinematic and Static Performance of Internal Constraints Identity of Virtual Works. Duality. General Definitions Work Congruent System Balanced System External Virtual Work Internal Virtual Work Virtual Work Theorem Calculation of Displacements and Rotations in Isostatic Structures Method of Forces Once Hyperstatic Systems Multiple Times Hyperstatic Systems Müller-Breslau Equations Lattice Structures and Continuous Beams Lattice Structures Node Method Ritter's Section Method Continuous Beams: Three-Moment Equation The Continuous Medium: Deformation Analysis Deformation Process Deformation Analysis in the Surroundings: Strain Tensor Mechanical Interpretation of ε Components Meaning of Diagonal Components εx, εy, εz Meaning of Off-Diagonal Components γxy, γxz, γyz Decomposition of the Deformation Process Cubic Dilatation Cauchy's Strain Formula - Principal Directions of Strain Triaxial Strain State Cylindrical Strain State Principal Reference - Mohr's Circles Congruence Equations The Continuous Medium: Stress Analysis Cauchy's Stress Cauchy's Lemma Decomposition of Cauchy's Stress Vector Cauchy's Stress Formula Indeterminate Equilibrium Equations Stresses and Principal Directions Principal Reference Stress States Isostatic Lines Mean Stress, Deviatoric Stress, and Octahedral Stress Mohr's Circles Plane Stress State or Biaxial Stress Purely Tangential Stress State Uniaxial Stress State Linear Elastic Relation Isotropic Materials: Generalized Hooke's Law Elastic Equilibrium Problem: Direct Formulation and Energetic Aspects Saint-Venant's Problem Problem Statement Saint-Venant's Postulate Simple and Composite Loads Solution Semi-Inverse Method Stress State Indeterminate Equilibrium Equations Congruence and Constitutive Relation Equations Static Equivalence Centric Axial Force. Pure Bending Centric Axial Force Uniform Pure Bending Pure Bending My Deviated Bending. Torsion, Bending-Torsion Uniform Deviated Bending Torsion Torsion in Circular Sections Compact Circular Section Hollow Circular Section Torsion in Compact Sections of Any Shape Hydrodynamic Analogy for Tangential Stresses Thin Rectangular Section Open Sections Composed of Thin Rectangles Thin-Walled Sections: Bredt's Theory Composite Thin Sections Bending and Shear Distribution of Normal Stresses Distribution of Shear Stresses: Jourawsky's Approximate Treatment Intuitive Considerations Problem Equations Jourawsky's Formula Applicability of Jourawsky's Formula Open Thin Sections Thin Rectangular Section Double-T Thin Section U and H Thin Sections Closed Thin Sections Symmetric Box Section Shear Straight Along y Deviated Shear Symmetric Compact Sections Combined Shear and Torsion Loading Shear Center Shear and Torsional Tangential Stresses Strength Criteria Strength Criteria for Ductile Materials Strength Criteria for Brittle Materials Structural Instability Phenomenon Stability Analysis in Rigid Beams with Elastic Constraints Euler's Column Stability Curves, Slenderness Structural Verification Verification of Beams in Operating Conditions Extension of Saint-Venant's Theory Strength Criteria for the Solid of Saint-Venant Operational Procedure for Structural Verification Geometry of Areas Area and Centroid Moments of Inertia Transport Formulas (without Rotation Formulas) Principal Moments of Inertia Central Ellipse of Inertia Notable Cases Recurring Static Schemes Cantilever Simply Supported Beam Fixed-Supported Beam Two-End Fixed Beam Continuous Beam Frame" (reference books) Hibbeler: Mechanics of Materials	9	ICAR/08	72	-	-	-	Core compulsory activities	ITA

Second semester

Course	Credits	Scientific Disciplinary Sector Code	Contact Hours	Exercise Hours	Laboratory Hours	Personal Study Hours	Type of Activity	Language
20810093 - FUNDAMENTALS OF MACHINE DESIGN (objectives) THE COURSE IS AIMED AT GIVING THE STUDENTS THE BASICS OF MACHINE DESIGN FOCUSING ON DESIGN OF CONSTRUCTIVE ELEMENTS AND COMPONENTS OF MACHINES - MARINI STEFANO (syllabus) Design of elements subjected to static loading: stress and strain state, simple loadings, Mohr circles, ideal stress, hypotheses of failure. Principles for designing or choosing of: rolling and sliding bearings, springs, non-permanent and permanent joints. Elastic instability, surface to surface contact, impact stresses.	6	ING-IND/14	48	-	-	-	Core compulsory activities	ITA
20810092 - THEORETICAL MECHANICS (objectives) The course in Manufacturing Technology provides the student with the basic knowledge of the main mechanical processing technologies. Specifically, the course aims to illustrate, transversely, the traditional processes of transformation and mechanical processing, starting from the study of the properties of the materials and related techniques of characterization and arriving at a detailed analysis of the technologies and related processing parameters, as well as the productive context in which they fit. The course aims to provide the student with all the tools to define the processing cycle of a component and to highlight the links between the parameters of the process, the properties of the raw material and the final properties of the semi-finished / finished product. The contents of the course will pour, in a first introductory part, on the study and understanding of the micro / macroscopic properties of the materials and related analysis techniques. Subsequently, the main processing technologies will be examined, such as the manufacturing processes for casting, the processing by plastic deformation, and the connection processes. Every single processing technology will be analyzed in terms of operating principle, type of production context and technological criticality. - BARLETTA MASSIMILIANO (syllabus) Introduction to the course. Overview of production processes and transformation technologies. Metrology and dimensional control. Dimensional accuracy and tolerance, geometric tolerance. Main properties of materials of technological interest. Tests for the determination and measurement of the mechanical properties of materials: Traction, Compression, Flexion, Fatigue. Milling processes. The casting and solidification of the castings. Foundry defects. Casting processes in transitional form. Permanent casting processes. Forming in earth, in shell, in vacuum, die-casting, centrifugal and lost wax. Notes on the design of anime and models. Notes on the sizing of the power supply system. Coolers. Allowances. Technical and economic aspects of foundry processes. The workings for plastic deformation. The theory of plasticity. Massive deformation processes. Forging and molding. Slab method. Molding cycle. Forging defects. Design of the molds. Presses and knits. Lamination. The mechanics of the flat rolling process. The defects of laminated products. Extrusion: general information and equipment. Drawing: general information and equipment. Sheet metal deformation processes. Formability of the plates. Shearing. Bending. Cupping. Machining by chip removal. Cutting mechanics. Single-cutting tools and cutting angles. Wear and duration of tools. Materials for cutting tools. Optimization of cutting parameters. Turning. Milling. Drilling. Straight cut. Operation and grinding machines. Joining techniques. Weldings: classification and general information. Structure of welded joints. Welding defects. Flame welding. Arc welding. Resistance welding. Solid state welding. Welding with unconventional techniques. Mechanical junctions. Bonding. (reference books) Authors: Serope Kalpakjian, Steven R. Schmid Editor: Pearson Collection: Prentice Hall Edition: 5 Year: 2008	9	ING-IND/16	72	-	-	-	Core compulsory activities	ITA
20810082 - THERMODYNAMICS AND FLUID DYNAMICS APPLIED TO MACHINES (objectives) APPLIED THERMODYNAMICS AND FLUID DYNAMICS ANALYZES FLUID MOTION AND ENERGY PROCESSES IN THERMODYNAMIC SYSTEMS. AIM OF APPLIED THERMODYNAMICS AND FLUID DYNAMICS IS TO GIVE TO STUDENTS METHODOLOGIES THAT MOVING FROM THE SCIENTIFIC CONTENTS LEAD TO TYPICAL TECHNICAL APPROACHES FOR MECHANICAL ENGINEERING PROBLEMS. SUCH PROBLEMS INVOLVE CHANGES IN PRESSURE, TEMPERATURE, TRANSFORMATION OF ENERGY INTO WORK AND HEAT,RELATIONSHIPS BETWEEN HEAT AND WORK. THE PROPOSED METHODS CAN BE USEFULLY APPLIED TO MACHINES FOR INDUSTRIAL POWER, HEATING AND COOLING (REFRIGERATION) SYSTEMS. SOME RELEVANT EXAMPLES ARE PROPOSED IN THE COURSE. - GIOVANNELLI AMBRA (syllabus) Machines and Heat exchangers: Classifications; • State functions and process-dependent entities. Equations of state; • Fundamental laws of thermodynamics: conservation, equivalence, and evolution of a thermodynamic system; • Energy conservation; • Irreversible processes; • Thermodynamic processes and diagrams. Relevant thermodynamic processes (e.g., isentropic, polytropic, isothermal, isobaric, isochoric processes) • Compression and expansion processes: adiabatic processes, intercooled compression, re-heated expansion) • Thermodynamic laws applied to the analysis of energy conversion systems: relevant case studies • Combustion processes - Combustion: generalities; - Combustion at constant volume; - Combustion at constant pressure for open and closed systems. • Thermodynamic cycles and periodical processes - Ideal, limit and real cycles; - Direct and inverse cycles; - Performance of thermodynamic cycles: power, efficiency, COP and other relevant indexes - Relevant cycles: Brayton/Joule, Rankine, Hirn, Stirling, Ericsson, Beau de Rochas, Diesel, Sabathé - Combined cycles - Periodical processes and related diagrams • Introduction to applied fluid-dynamics: - Control volume analysis; - 1D, 2D, and 3D analyses; • Conservation of mass, momentum, and energy. The entropy. • The effect of fluid viscosity and compressibility: • Definition of Mach Number and equations for gasses in terms of Mach Number; • Subsonic, transonic and supersonic flows; • Varying-area isentropic flows: Hugoniot equations for nozzles and diffusers; • Converging-diverging nozzles; • Nozzles, diffusers, and converging-diverging nozzles in real conditions. • Evaluation of thrust, work, power, and efficiency in simple cases. • Cavitation in hydraulic machines: generalities, Net Positive Suction Head (NPSH), • Relevant applications for energy conversion and propulsion systems • Cavitation: generalities, Net Positive Suction Head available and required • Relevant cases in hydraulic plants	9	ING-IND/08	72	-	-	-	Core compulsory activities	ITA
20801976 - FINAL EXAM	3		24	-	-	-	Final examination and foreign language test	ITA
20802034 - Additional skills	3		-	-	-	-	Other activities	ITA
20401965 - STUDENT CHOICE	12		96	-	-	-	Elective activities	ITA

First semester

Course	Credits	Scientific Disciplinary Sector Code	Contact Hours	Exercise Hours	Laboratory Hours	Personal Study Hours	Type of Activity	Language
20810231 - MATHEMATICAL ANALYSIS I (objectives) Allow the acquisition of the deductive logic method and provide the basic mathematical tools of the differential and integral calculus. Each topic will be rigorously introduced and treated, performing, sometimes, full proofs and also making a strong connection with the physical meaning, the geometric interpretation and the numerical application. A proper methodology and a reasonable skill in the use of concepts of the integro-differential calculus and related results will enable the students to possibly face in an easily way the more applied topics that will be developed in the later courses. Group: CANALE 1 - TOLLI FILIPPO - PASCUCCI FABRIZIO Group: CANALE 2 - TOLLI FILIPPO - PASCUCCI FABRIZIO	12	MAT/05	108	-	-	-	Basic compulsory activities	ITA
20801737 - ELEMENTS OF COMPUTER SCIENCE (objectives) PROVIDING BASIC NOTIONS ON METHODS AND TOOLS FOR DEVELOPING SOFTWARE PROGRAMS Group: CANALE 2 - SANSONETTI GIUSEPPE (syllabus) * Basic concepts * Problems, algorithms, and programs Computer architecture Languages and Compilation Style and conventions I/O, variables and constants * Operations * Information representation Binary arithmetic Types of data Expressions Boolean algebra * Control structures * Selection Iteration Functions * Data structures * Array Strings * Advanced concepts * Integrated development environments Errors Libraries The course uses the C programming language (reference books) A. Bellini, A. Guidi, "Linguaggio C. Una guida alla programmazione con elementi di Python", VI Edizione, McGraw-Hill. Group: CANALE 1 - DA LOZZO GIORDANO (syllabus) * Basic concepts * Problems, algorithms, and programs Computer architecture Languages and Compilation Style and conventions I / O, variables and constants * Operations * Information representation Binary arithmetic Types of data Expressions Boolean algebra * Control structures * Selection Iteration Functions * Data structures * Array Strings * Advanced concepts * Integrated development environments Errors Libraries The course uses the C programming language (reference books) A. Bellini, A. Guidi, "Linguaggio C. Una guida alla programmazione con elementi di Python", VI Edizione, McGraw-Hill.	6	ING-INF/05	54	-	-	-	Basic compulsory activities	ITA
20810080 - GEOMETRY (objectives) The course aims to provide an introduction to those aspects of linear mathematics and geometry needed in science and engineering. Group: CANALE 1 - MASCARENHAS MELO ANA MARGARIDA (syllabus) Linear algebra: Matrix theory. Determinants, rank. Linear systems. Vector spaces. Linear morphisms. Eigenvalues and eigenvectors. Diagonalization. Scalar product, Symmetric operators. Spectral theorem. Geometry: Affine and Euclidean geometry of the plane and of the space. (reference books) F. Flamini, A. Verra: Matrici e vettori. Corso di base di geometria e algebra lineare. Carocci. E. Schlesinger: Algebra lineare e geometria, Zanichelli. L. Mauri e E. Schlesinger: Esercizi di algebra lineare e geometria, Zanichelli. Group: CANALE 2 - SUPINO PAOLA (syllabus) Linear Algebra: Matrices. Determinants. Rank. Linear systems. Vector spaces. Linear applications. Eigenvalues and eigenvectors. Diagonalization. Scalar product. Symmetric operators. Geometry: Affine geometry of the plane and space. Euclidean geometry of the plane and space. (reference books) F. Flamini, A. Verra: Matrici e vettori. Corso di base di geometria e algebra lineare. Carocci. Also suggested: E. Schlesinger: Algebra lineare e geometria, Zanichelli. L. Mauri e E. Schlesinger: Esercizi di algebra lineare e geometria, Zanichelli. Alternatively, any book dedicated to Engineering classes can be freely chosen.	6	MAT/03	54	-	-	-	Basic compulsory activities	ITA
20202021 - ENGLISH LANGUAGE - PASS/FAIL CERTIFICATE (objectives) The student must acquire an A2 level of knowledge of the English language. This eligibility will be assessed for a number of CFU equal to 3.	3		24	-	-	-	Final examination and foreign language test	ITA

Second semester

Course	Credits	Scientific Disciplinary Sector Code	Contact Hours	Exercise Hours	Laboratory Hours	Personal Study Hours	Type of Activity	Language
20810328 - CHEMISTRY (objectives) The course aims to provide students with the tools necessary to frame in a logical and sequential way, not merely descriptive, the main chemical and physico-chemical phenomena related to the microscopic and macroscopic behavior of matter. - SOTGIU GIOVANNI (syllabus) Atom Structure: orbitals, poly-electron atoms, periodic table; covalent bond, delocalized bond. Mass relationship in chemical reactions; redox and oxidation number. Solids: metallic crystal, ionic crystal, molecular crystal, covalent crystal. Gases: the ideal gas law, partial pressures. Thermodynamics: nature and type of energy, the zero law of T.D., heat capacity, the first law of TD and Enthalphy, the second law of TD, entropy and free energy, equilibrium conditions. Liquids: phase change, phase diagrams. Chemical equilibrium: the equilibrium constant and the equilibrium law Properties of liquid solutions: concentration units, the Raoult law and distillation, colligatives properties and freezing diagram, electrolytes. Solutions of strong and weak electrolytes. Acids and bases, pH; Salt hydrolysis; buffer solutions. Fundamentals of electrochemistry (reference books) Texts reported in class Course slides on moodle site	9	CHIM/07	81	-	-	-	Basic compulsory activities	ITA
20801736 - MACHINE DESIGN (objectives) Learning outcomes Students will acquire: - basic knowledge in industrial design and drafting, with particular reference to the mechanical application field. The course aims at providing the students with the acquisition of basic skills for drawing all the main machine components and understanding drawings already made by others. After a brief introduction to the geometrical bases, it treats, according to the international standards, the rules and norms for the right representation of each component, by accounting for the function it plays into the device or assembly and for the cycle it experiences during its manufacturing. Students follow a practical training performing hand sketches. Group: CANALE 1 - LA BATTAGLIA VINCENZO (syllabus) Learning outcomes Students will acquire: - basic knowledge in industrial design and drafting, with particular reference to the mechanical application field. Course contents The course aims at providing the students with the acquisition of basic skills for drawing all the main machine components and understanding drawings already made by others. After a brief introduction to the geometrical bases, it treats, according to the international standards, the rules and norms for the right representation of each component, by accounting for the function it plays into the device or assembly and for the cycle it experiences during its manufacturing. Students follow a practical training performing hand sketches. (reference books) Testi/Bibliografia CHIRONE, TORNINCASA, Disegno Tecnico Industriale, ed. Il Capitello, Torino. Group: CANALE 2 - CICCONI PAOLO (syllabus) 1 Role of Engineering Drawing • Introduction, Mechanical Drawing in the design workflow; • Technical information, general, principles of drawings, Classification of Drawings; • Layout of drawing sheets, Title Block, Layout of drawing sheets, scales, lines, Folding of drawing sheets; • Part and assembly representation. 2 International Standards and normative • Introduction and motivations; • Standard code of practice for mechanical drawings. 3 Projections • Projections: principles, definitions, Theories of projection; • Orthographic projections: Principle of First Angle Projection, Methods of Obtaining Orthographic Views, Presentation of Views, Presentation of Views, Position of the Object, Selection of Views, Development of Missing Views. 4 Sections • General principles, Section Views, Hatching of Sections, Cutting Planes, Revolved or Removed Section, Half Section, Local Section, Arrangement of Successive Sections. 5 Dimensioning • General principles; • Termination and Origin Indication, Method of Execution; • Methods of Indicating Dimensions, Special Indications; • Arrangement of Dimensions and Tolerances. 6 Limits, Tolerances, and fits • Surface Roughness, indications and symbols; • Fundamental tolerances, fundamental deviations, Method of Placing Limit Dimensions; • Geometrical tolerance, Indicating Geometrical Tolerances on the Drawing; • Indication of Feature Controlled, Standards Followed in Industry. 7 Threads • Screw thread series, nomenclature, normative; • Thread series and designation; • Whitworth threads; • Thread designation, bolted joints, nuts and studs. 8 Joints • Temporary and Thread joints; • keys, splines, cotters and pin joints; • Welded Joints and Symbols; • Permanent joints, rubber band fasteners. 9 Transmitting the power • Introduction to motion guides and joints; • Sliding and Rolling contact Bearings; • motion guides and joints, transmission parts, gear box. (reference books) • E. Chirone, S. Tornincasa, “DISEGNO TECNICO INDUSTRIALE”, Vol. 1, 2022 (Edizioni il Capitello); • E. Chirone, S. Tornincasa, “DISEGNO TECNICO INDUSTRIALE”, Vol. 2, 2022 (Edizioni il Capitello); English books: • Nigel Cross, Engineering Design Methods: Strategies for Product Design, 4th Edition, John Willey & Sons, 2008; • T.E. French, C. J. Vierck, R. J. Foster, “GRAPHIC SCIENCE AND DESIGN”, 4th edition, McGraw Hill, 1984; • Giesecke, Mitchell, Spencer, Hill, Dygdon, Nocak and Lockhart, “TECHNICAL DRAWING WITH ENGINEERING GRAPHICS”, 14/e; Online documentation on the Moodle site of the course.	6	ING-IND/15	54	-	-	-	Core compulsory activities	ITA
20810331 - PHISICS I (objectives) The course introduces the scientific method, presents newton's mechanics and the main electric and magnetic phenomena, together with the pertinent laws. The student becomes familiar with the basic models of classical physics and, in particular, with such concepts as physical quantity, field, conservation law. The student is able to apply the above concepts to the solution of simple problems by means of appropriate analytical procedures. - GORI PAOLA	12	FIS/03	108	-	-	-	Basic compulsory activities	ITA

First semester

Course	Credits	Scientific Disciplinary Sector Code	Contact Hours	Exercise Hours	Laboratory Hours	Personal Study Hours	Type of Activity	Language
20810114 - CALCULUS I (objectives) To allow the acquisition of the deductive-logic method and provide basic mathematical tools for the differential and integral calculus. Each topic will be strictly introduced and treated by carrying out, whenever needed, detailed demonstrations and by referring largely to the physical meaning, the geometrical interpretation and the numerical application. A proper methodology combined with a reasonable skill in the use of the concepts and results of the integro-differential calculus, will enable students to face more applicative concepts that will be tackled during the succeeding courses. - BIASCO LUCA (syllabus) The numbers refer to the chapters and paragraphs of the textbook: Calcolo of P. Marcellini and C. Sbordone. 1) Real numbers and functions Natural, whole and rational numbers; density of rationals (5). Axioms of real numbers (2). Overview of set theory (4). The intuitive concept of function (6) and Cartesian representation (7). Injective, surjective, bijective and invertible functions. Monotonic functions (8). Absolute value (9). The principle of induction (13). 2) Complements to real numbers Maximum, minimum, supremum, infimum. 7) Succession limits Definition and first properties (56.57). Limited successions (58). Operations with limits (59). Indefinite forms (60). Comparative theorems (61). Other properties of succession limits (62). Notable limits (63). Monotone sequences, the number e (64). Sequence going to infinity of increasing order (67). 8) Function limits. Continuous functions Definition of limit and property (71,72,73). Continuous functions (74). discontinuity (75). Theorems on continuous functions (76). 9) Additions to the limits The theorem on monotonic sequences (80). Extracted successions; the Bolzano-Weierstrass theorem (81). The Weierstrass theorem (82). Continuity of monotonic functions and inverse functions (83). 10) Derivatives Definition and physical meaning (88-89). Operations with derivatives (90). Derivatives of compound functions and inverse functions (91). Derivative of elementary functions (92). Geometric meaning of the derivative: tangent line (93). 11) Applications of derivatives. Function study Maximum and minimum relative. Fermat's theorem (95). Theorems of Rolle and Lagrange (96). Increasing, decreasing, convex and concave functions (97-98). De l'Hopital theorem (99). Study of the graph of a function (100). Taylor's formula: first properties (101). 14) Integration according to Riemann Definition (117). Properties of the defined integrals (118). Uniform continuity. Cantor's theorem (119). Integrability of continuous functions (120). The theorems of the average (121). 15) Undefined integrals The fundamental theorem of integral calculus (123). Primitives (124). The indefinite integral (125). Integration by parts and by substitution (126,127,128,129). Improper integrals (132). 16) Taylor's formula Rest of Peano (135). Use of Taylor's formula in the calculation of limits (136). 17) Series Numerical series (141). Series with positive terms (142). Geometric series and harmonic series (143.144). Convergence criteria (145). Alternate series (146). Absolute convergence (147). Taylor series (149). (reference books) S. Lang, A First Course in Calculus, Springer Ed.	12	MAT/05	108	-	-	-	Basic compulsory activities	ITA
20810115 - FUNDAMENTALS OF INFORMATICS AND LINEAR ALGEBRA (objectives) The course teaches the basic of computer science for the automated solution of engineering problems, including algorithms design. The course also aims to provide an introduction to those aspects of linear algebra and geometry needed in science and engineering. Numerical applications will concern algorthms to manipulate data structures typical of linear algebra and solve related computational problems. - GASPARETTI FABIO (syllabus) Computer Architecture, Operative System, Problem, Algorithm, Software, Representation of information, Software compiling and execution, Python development environment, Languages - syntax and semantics, Types and expressions, Functions in Python, Conditional instructions, Repetitive instructions, Strings, Dictionaries, Tuples and Matrix in Python, Sorting algorithms, Specification and correctness of software, Computational complexity, Files and Exceptions, Linear Algebra, Linear equations and sets, Matrices in Algebra, Determinant, Reverse matrix, Rank of a matrix, Gauss, Algebraic functions, Vector spaces, Generators, Bases, Operations between subspaces, (reference books) “Programmazione in Python”, di Lambert Kenneth, Maggioli Editore, Giugno 2018 (II Edizione). “Geometria” di G. Accascina e V. Monti http://www.dmmm.uniroma1.it/accascinamonti/geogest/Geometria.pdf	9	ING-INF/05	81	-	-	-	Basic compulsory activities	ITA
20810137 - PHYSICS (objectives) The course introduces the scientific method, presents newton's mechanics and the main electric and magnetic phenomena, together with the pertinent laws. The student becomes familiar with the basic models of classical physics and, in particular, with such concepts as physical quantity, field, conservation law. The student is able to apply the above concepts to the solution of simple problems by means of appropriate analytical procedures.
20810137-1 - PHYSICS MODULE I (objectives) The course introduces the scientific method, presents newton's mechanics and the main electric and magnetic phenomena, together with the pertinent laws. The student becomes familiar with the basic models of classical physics and, in particular, with such concepts as physical quantity, field, conservation law. The student is able to apply the above concepts to the solution of simple problems by means of appropriate analytical procedures. - PLASTINO WOLFANGO (syllabus) Introduction - Physical quantities and units - Fundamentals on vector algebra Kinematics of a material point - Kinematics quantities in the rectilinear motion - Uniformly accelerated rectilinear motion - Simple harmonic motion - Kinematics in 2-D and 3-D - Motion trajectory - Tangential and normal components of acceleration - Parabolic motion - Circular motion - Relative motion Dynamics of a material point - Principles of Dynamics and Newton's laws - Momentum and Impulse - Equilibrium and constraint reaction forces - Gravitational force - Weight and motion under gravity - Forces and motion - Forces of dry friction - Inclined plane - Elastic force and mass-spring system - Tension force in ropes - Applications to circular motion - Viscous force - Simple pendulum - Inertial and non-inertial reference frames - Inertial forces Work and Energy - Work and power - Work of weight, elastic and dry friction forces - Work-energy theorem. Applications - Conservative forces. Potential energy - Central forces - Gravitational and elastic potential energies - Conservation of mechanical energy. Applications - Stability conditions for static equilibrium (reference books) - P. Mazzoldi, M. Nigro, C. Voci, "Elementi di Fisica. Vol. I: Meccanica e Termodinamica", terza edizione, Edises, Napoli	6	FIS/03	54	-	-	-	Basic compulsory activities	ITA
20202021 - ENGLISH LANGUAGE - PASS/FAIL CERTIFICATE (objectives) The student must acquire an A2 level of knowledge of the English language. This eligibility will be assessed for a number of CFU equal to 3.	3		24	-	-	-	Final examination and foreign language test	ITA

Second semester

Course	Credits	Scientific Disciplinary Sector Code	Contact Hours	Exercise Hours	Laboratory Hours	Personal Study Hours	Type of Activity	Language
20810117 - CHEMISTRY (objectives) The course aims to provide students with the tools necessary to frame in a logical and sequential way, not merely descriptive, the main chemical and physico-chemical phenomena related to the microscopic and macroscopic behavior of matter. - RIZZITELLI GIUSEPPE	9	CHIM/07	81	-	-	-	Basic compulsory activities	ITA
20810116 - TECHNICAL DRAWING (objectives) Students will acquire basic knowledge in industrial design and drafting, with particular reference to the mechanical application field. The course aims at providing the students with the acquisition of basic skills for drawing all the main machine components and understanding drawings already made by others. After a brief introduction to the geometrical bases, it treats, according to the international standards, the rules and norms for the right representation of each component, by accounting for the function it plays into the device or assembly and for the cycle it experiences during its manufacturing. Students follow a practical training performing hand sketches. - CICCONI PAOLO (syllabus) 1 Role of Engineering Drawing • Introduction, Mechanical Drawing in the design workflow; • Technical information, general, principles of drawings, Classification of Drawings; • Layout of drawing sheets, Title Block, Layout of drawing sheets, scales, lines, Folding of drawing sheets; • Part and assembly representation. 2 International Standards and normative • Introduction and motivations; • Standard code of practice for mechanical drawings. 3 Projections • Projections: principles, definitions, Theories of projection; • Orthographic projections: Principle of First Angle Projection, Methods of Obtaining Orthographic Views, Presentation of Views, Presentation of Views, Position of the Object, Selection of Views, Development of Missing Views. 4 Sections • General principles, Section Views, Hatching of Sections, Cutting Planes, Revolved or Removed Section, Half Section, Local Section, Arrangement of Successive Sections. 5 Dimensioning • General principles; • Termination and Origin Indication, Method of Execution; • Methods of Indicating Dimensions, Special Indications; • Arrangement of Dimensions and Tolerances. 6 Limits, Tolerances, and fits • Surface Roughness, indications and symbols; • Fundamental tolerances, fundamental deviations, Method of Placing Limit Dimensions; • Geometrical tolerance, Indicating Geometrical Tolerances on the Drawing; • Indication of Feature Controlled, Standards Followed in Industry. 7 Threads • Screw thread series, nomenclature, normative; • Thread series and designation; • Whitworth threads; • Thread designation, bolted joints, nuts and studs. 8 Joints • Temporary and Thread joints; • keys, splines, cotters and pin joints; • Welded Joints and Symbols; • Permanent joints, rubber band fasteners. 9 Transmitting the power • Introduction to motion guides and joints; • Sliding and Rolling contact Bearings; • motion guides and joints, transmission parts, gear box. (reference books) • E. Chirone, S. Tornincasa, “DISEGNO TECNICO INDUSTRIALE”, Vol. 1, 2022 (Edizioni il Capitello); • E. Chirone, S. Tornincasa, “DISEGNO TECNICO INDUSTRIALE”, Vol. 2, 2022 (Edizioni il Capitello); English books: • Nigel Cross, Engineering Design Methods: Strategies for Product Design, 4th Edition, John Willey & Sons, 2008; • T.E. French, C. J. Vierck, R. J. Foster, “GRAPHIC SCIENCE AND DESIGN”, 4th edition, McGraw Hill, 1984; • Giesecke, Mitchell, Spencer, Hill, Dygdon, Nocak and Lockhart, “TECHNICAL DRAWING WITH ENGINEERING GRAPHICS”, 14/e; Online documentation on the Moodle site of the course.	6	ING-IND/15	54	-	-	-	Core compulsory activities	ITA
20810137 - PHYSICS (objectives) The course introduces the scientific method, presents newton's mechanics and the main electric and magnetic phenomena, together with the pertinent laws. The student becomes familiar with the basic models of classical physics and, in particular, with such concepts as physical quantity, field, conservation law. The student is able to apply the above concepts to the solution of simple problems by means of appropriate analytical procedures.
20810137-2 - PHYSICS MODULE II (objectives) The course introduces the scientific method, presents newton's mechanics and the main electric and magnetic phenomena, together with the pertinent laws. The student becomes familiar with the basic models of classical physics and, in particular, with such concepts as physical quantity, field, conservation law. The student is able to apply the above concepts to the solution of simple problems by means of appropriate analytical procedures. - PLASTINO WOLFANGO (syllabus) Dynamics of systems of material points - systems of material points. Internal and external forces - First cardinal equation for systems dynamics - Center of mass and its motion - Conservation of momentum - Collisions (brief notes) - Moment of a force and angular momentum - Second cardinal equation for systems dynamics - Conservation of angular momentum - Koenig theorems Rigid body dynamics - Definition of rigid body and its properties - Continuous bodies. Density and center of mass - Rigid body kinematics. Angular velocity - Rigid body dynamics. Rotations around a fixed axis - Moment of inertia - Huygens-Steiner theorem - Compound pendulum - Rolling motion - Equilibrium for a rigid body Introduction to electromagnetism - Electric charge and Coulomb's law - Electrostatic field - Flux of a vector field and Gauss's law - Electric potential - Conductors and capacitors - Stationary electric currents - Ohm's law - Magnetic interactions - Lorentz force - Magnetic force on current carrying conductors - Magnetic field generated by a current - Gauss's law for the magnetic field - Ampere's law - Dielectric and magnetic properties of materials (brief notes) (reference books) - P. Mazzoldi, M. Nigro, C. Voci, "Elementi di Fisica. Vol. II: Elettromagnetismo e Onde", terza edizione, Edises, Napoli	6	FIS/03	54	-	-	-	Basic compulsory activities	ITA
20810118 - PHYSICAL OCEANOGRAPHY AND MARINE GEOLOGY (objectives) Physical properties of sea waters (salinity, temperature, density), sea leve, tides; currents; bathymetry; morfology of sea bottoms and coasts; survey and geophysical survey methods; ecology of sea waters. - BALLATO PAOLO (syllabus) The course aims to 1) provide the basic geologic/geomorphologic concepts with a particular emphasis on those affect the evolution of coastal areas and the ocean floor; 2) present the main tools for direct and indirect analysis of the ocean floor; 3) understand the main physical and chemical mechanisms that regulate atmospheric circulation pattern and large scale oceanic currents; 4) evaluate natural risks with a focus on those occurring in the marine and coastal environments; 5) appreciate the conformation of the Italian coasts and the bathymeters of the seas that surround it. (reference books) General geology: - Understanding Earth (Edition 7), Thomas H. Grotzinger and John, Jordan, Editor: W. H. Freeman, ISBN-13: 978-1464138744 Oceanography: - Oceanography: An Invitation to Marine Science (Edition 9), Tom S. Garrison and Robert Ellis, Editor: Cengage Learning, ISBN-13: 9781305105164 Additional material will be provided during the class	6	GEO/02	54	-	-	-	Related or supplementary learning activities	ITA

Università Roma Tre

Degree Course: Mechanical engineering Syllabus for A.Y. 2023/2024

Italian version