OCEAN DYNAMICS |
Code
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20810164 |
Language
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ENG |
Type of certificate
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Profit certificate
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Module: GENERAL THEORY
(objectives)
The objective of the course of Ocean Dynamics-A (General Theory) is the knowledge of atmospheric and marine/oceanic flows at a meso- and large-scale and with and without stratification. The course aims at developing the skills needed for the development of suitable schemes and mathematical models simulating the dynamics of the oceans. In addition, the course aims at improving the knowledge of the numerical and experimental models used to simulate such flows. The course aims at defining conceptual models with different complexity levels for the simulations of atmospheric and marine/oceanic flows. At the end of the course, the students will be able to: understand the complex dynamics of atmospheric and marine/oceanic flows occurring at different spatial scales with and without stratification; select the suitable models for the simulation of the different flows; understand and use the data obtained by laboratory and /or numerical experiments simulating stratified flows.
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Code
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20810164-1 |
Language
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ENG |
Type of certificate
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Profit certificate
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Credits
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6
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Scientific Disciplinary Sector Code
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ICAR/01
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Contact Hours
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54
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Type of Activity
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Core compulsory activities
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Teacher
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MONTESSORI ANDREA
(syllabus)
Atmosphere: generalities (structure and physical characteristics), definition of standard atmosphere and standard lapse rate. Atmospheric stability: dry and wet adiabatic lapse rate and atmospheric stability, conditional stability. Planetary Heat Budget.
Large scale Dynamics in atmosphere: Generalities(main sources of global scale circulation, effects of the Coriolis forces, direct and indirect cells, prevailing winds). Governing equations for large scale dynamics in atmosphere. Thermal wind relation, large-scale circulation in Hadley and Ferrel cells (theoretical analysis).
The Atmospheric Boundary Layer (ABL): generalities and definitions. Turbulent phenomena in the ABL: Mechanical and thermal turbulence, the turbulent cascade, statistical approach to turbulence in ABL (turbulence intensity and turbulent fluxes). The Turbulent kinetic equation, analysis of atmospheric stability from the vertical turbulent flux of temperature. Closure relations: local closures and K-theory, zeroth order closures based on similarity theory. Definition of the main length, time and velocity scales in ABL flows. Vertical structure of the boundary layer. Derivation of the potential temperature from the 1st law of thermodynamics. Day-night cycles of ABL in fair weather conditions. Dynamical Evolution of the ABL: entrainment zone, daily variation of the entrainment zone. Cloud-topped boundary layer overland. Anabatic and katabatic winds. Hydrodynamic phenomena in presence of synoptic scale forcing. Cloud physics: Generalities and definitions on cloud and rain droplets. Main Mechanisms for rain formation. Effect of curvature on condensation and evaporation (Kelvin theory). Solute effect on rain formation (Raoult's Law). Köhler theory and formation conditions for a rain droplet. Vapor deposition and early-stage growth of cloud condensation nuclei.
(reference books)
- A. Cenedese, 2006, Meccanica dei fluidi ambientale, Mc Graw-Hill. - B. Cushman-Roisin, 1994, Introduction to Geophysical Fluid Dynamics, Prentice Hall.
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Dates of beginning and end of teaching activities
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From to |
Delivery mode
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Traditional
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Attendance
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not mandatory
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Evaluation methods
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Oral exam
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Teacher
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ADDUCE CLAUDIA
(syllabus)
Governing equations for viscous and turbulent flows Viscous flows and Navier-Stokes equations, turbulent flows and Reynolds equations.
Governing equations for rotating flows Rotating framework of reference, Unimportance of the centrifugal force, Acceleration on a three-dimensional rotating planet, Equations of Fluid Motion (Mass budget , Momentum budget, Equation of state, Energy budget, Salt and moisture budgets) Boussinesq approximation, Scales of motion, Important dimensionless numbers, Boundary conditions.
Rotation effects Geostrophic flows and vorticity dynamics, cyclonic and anticyclonic flows, the bottom Ekman layer and the surface Ekman layer.
Ocean Oceanic General Circulation; What drives the oceanic circulation; Large-scale ocean dynamics (Sverdrup dynamics). Western boundary currents. Thermohaline circulation; Abyssal circulation;
Atmosphere: generalities (structure and physical characteristics), definition of standard atmosphere and standard lapse rate. Atmospheric stability: dry and wet adiabatic lapse rate and atmospheric stability, conditional stability. Planetary Heat Budget.
Large scale Dynamics in atmosphere: Generalities(main sources of global scale circulation, effects of the Coriolis forces, direct and indirect cells, prevailing winds). Governing equations for large scale dynamics in atmosphere. Thermal wind relation, large-scale circulation in Hadley and Ferrel cells (theoretical analysis).
The Atmospheric Boundary Layer (ABL): generalities and definitions. Turbulent phenomena in the ABL: Mechanical and thermal turbulence, the turbulent cascade, statistical approach to turbulence in ABL (turbulence intensity and turbulent fluxes). The Turbulent kinetic equation, analysis of atmospheric stability from the vertical turbulent flux of temperature. Closure relations: local closures and K-theory, zeroth order closures based on similarity theory. Definition of the main length, time and velocity scales in ABL flows. Vertical structure of the boundary layer. Derivation of the potential temperature from the 1st law of thermodynamics. Day-night cycles of ABL in fair weather conditions. Dynamical Evolution of the ABL: entrainment zone, daily variation of the entrainment zone. Cloud-topped boundary layer overland.
Anabatic and katabatic winds. Hydrodynamic phenomena in presence of synoptic scale forcing.
Cloud physics: Generalities and definitions on cloud and rain droplets. Main Mechanisms for rain formation. Effect of curvature on condensation and evaporation (Kelvin theory). Solute effect on rain formation (Raoult's Law). Köhler theory and formation conditions for a rain droplet. Vapor deposition and early-stage growth of cloud condensation nuclei.
(reference books)
- A. Cenedese, 2006, Meccanica dei fluidi ambientale, Mc Graw-Hill. - B. Cushman-Roisin, 1994, Introduction to Geophysical Fluid Dynamics, Prentice Hall.
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Dates of beginning and end of teaching activities
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From to |
Delivery mode
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Traditional
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Attendance
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not mandatory
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Evaluation methods
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Oral exam
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|
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Module: NUMERICAL METHODS
(objectives)
Numerical and statistical methods for Civil Engineering aims at providing students with fundamental knowledge on numerical and statistical methods for civil engineering problems, and at developing the competences required for designing and coding simple numerical and statistical models, also to learn how apply high level softwares for engineering analysis. The course aims at providing in depth knowledge of 1) a technical/scientific programming language; 2) main numerical methods for the solution of ordinary and partial differential equations; 3) descriptive and inferential statistics. Students shall be able of: 1) using a technical/scientific programming language to develop numerical models and to carry out statistical analyses; 2) designing, developing, validating and applying algorithms for the integration of ordinary and partial differential equations of interest for the civil engineering field; 3) carrying out statistical analysis on large datasets; 4) designing and carrying out statistical analyses; 5) finding and understanding scientific publications for specific problems of interest, also using scientific search engines/databases (Scopus, Web Of Science)
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Code
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20810164-2 |
Language
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ENG |
Type of certificate
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Profit certificate
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Credits
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6
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Scientific Disciplinary Sector Code
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ICAR/02
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Contact Hours
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54
|
Type of Activity
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Core compulsory activities
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Teacher
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BELLOTTI GIORGIO
(syllabus)
1-Introduction to programming in Matlab 2-Ordinary differential equations 3-Partial differential equations 4-CFD for maritime hydraulics
(reference books)
-Lecture notes -Chapra S., 2018. Applied Numerical Methods with MATLAB for Engineers and Scientists, 4th Edition, McGrawHill Education. -Chapra S., Canale R., 2015. Numerical Methods for Engineers 7th Edition, McGrawHill Education.
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Dates of beginning and end of teaching activities
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From to |
Delivery mode
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Traditional
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Attendance
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not mandatory
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Evaluation methods
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Written test
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Teacher
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ROMANO ALESSANDRO
(syllabus)
Ordinary Differential Equations: Initial Values (ODE IV) Ordinary Differential Equations: Boundary Values (ODE BV) Partial Differential Equations (PDE) Elements of computational fluid dynamics (CFD): OpenFOAM
(reference books)
Lecture notes.
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Dates of beginning and end of teaching activities
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From to |
Delivery mode
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Traditional
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Attendance
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not mandatory
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Evaluation methods
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Oral exam
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