20410091 -
MINERALOGIA E OTTICA MINERALOGICA
(objectives)
Introduction to mineralogy for geologists and basic theorical/practical knowledge regarding the use of optical methods in mineralogy.
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DELLA VENTURA GIANCARLO
( syllabus)
Course programme – 1st semester Introduction. Definition of crystal and mineral. Mineralogy in earth science. Minerals as economic resource. History of mineralogy. Crystal morphology. Symmetry and symmetry operations. The 32 points groups. Crystallographic axes. The 32 classes and seven systems of crystals. Axial ratios, weiss parameters, miller indices of crystal faces. Crystal forms and crystal habit. Twinning. Stereographic projection of crystal faces and forms. Crystal structures. Translational symmetry: rows, plane and three-dimensional lattices. The 14 bravais lattices. Symmetry operations with translation: screw axes and glide planes. The 230 space groups. Crystal chemistry. Atoms and ions: structure, electron affinity, ionization energy, electronegativity, atomic and ionic radii. Chemical bonds and bonding. Packing, coordination, charge balance. Pauling's rules. Energetics and mineral stability. Basic thermodynamic concepts. Crystallization and crystal growth. Solid solutions. Phase transitions and phase diagrams. Polymorphism. Twinning and crystal defects. Chemical composition of minerals. Calculation of mineral formulas from chemical analyses. Graphical representation and interpretation of data. Physical properties of minerals. Mechanical (hardness, cleavage, tenacity etc.), electrical, magnetic properties. Specific gravity. Color and optical effects (asterism, chatoyancy, play of colors, etc.). Systematic mineralogy. Mineral classification. Systematic of non-silicate minerals. Systematic of silicate minerals. Practical. Crystal morphology. Stereographic projections. Identification of minerals in hand specimen.
Course programme – 2nd semester. Optical properties. Nature of light as an electromagnetic wave: wave nomenclature, wave front, wave normal, phase and interference. Polarizing microscope. Reflection, refraction, dispersion and polarization. Refractive indices and snell's law. Birefringence. Uniaxial and biaxial indicatrix. Optical properties of minerals using polarized light: color, form and habit, cleavage, pleochroism, refractive index, relief, becke line. Optical properties of minerals using crossed polars: interference colors, extinction, and elongation sign. Optical properties of minerals using convergent polarized light: uniaxial and biaxial interference figures (optic sign, 2v and birefringence). Optical properties of the most common rock forming minerals. Laboratory. Introduction to the petrographic microscope. Relief and becke line test. Color and pleochroism. Interference colors and birefringence estimation. Interference figures of uniaxial and biaxial minerals. Optical properties and identification of the principal rock forming minerals.
( reference books)
KLEIN C. (2004). MINERALOGIA. ZANICHELLI. DEER W.A., HOWIE R.A. & ZUSSMAN J. (1994). INTRODUZIONE AI MINERALI CHE COSTITUISCONO LE ROCCE. ZANICHELLI. MOTTANA A. (1989). FONDAMENTI DI MINERALOGIA GEOLOGICA. ZANICHELLI.
AND ALSO: DYAR M.D. E GUNTER M. (2008). MINERALOGY AND OPTICAL MINERALOGY. MINERALOGICAL SOCIETY OF AMERICA. PUTNIS A. (1992). INTRODUCTION TO MINERAL SCIENCES. CAMBRIDGE UNIVERSITY PRESS. BLOSS F.D. (1999). OPTICAL CRYSTALLOGRAPHY. MINERALOGICAL SOCIETY OF AMERICA.
Various material provided by the teacher according to the themes developed during the course.
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12
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GEO/06
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56
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62
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Core compulsory activities
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Optional group:
comune Orientamento unico A SCELTA II O III ANNO - (show)
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18
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20401976 -
INTRODUCTION TO VOLCANOLOGY
(objectives)
The aim of this course is to provide the students with basic keys for the study of volcanic processes, ranging from the generation of magma, its transport and migration, eruption, and formation of volcanic deposits. The course also provide basic knowledge of volcanic hazards, their mitigation, and the monitoring of volcanic activity.
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Derived from
20401976 INTRODUZIONE ALLA VULCANOLOGIA in Scienze geologiche L-34 N0 VONA ALESSANDRO
( syllabus)
PART I – THE BIG PICTURE 1 – Introduction 2 – Plate Tectonics and Volcanism 3 - Nature of Magmas – The physical properties 4 – Magma Transport and Triggers for Volcanic Eruptions
PART II – VOLCANIC ERUPTIONS AND THEIR PRODUCTS 5 – Classifying Volcanic Eruptions 6 – Effusive Eruptions and Their Products 7 – Explosive Eruptions and Their Products
PART III – VOLCANIC LANDFORMS 8 – Constructional (“Positive”) Volcanic Landforms 9 – Destructive (“Negative”) Volcanic Landforms 10 – Mass-wasting Processes and Products
PART IV – VOLCANIC HAZARDS AND RISK 11 – Volcano monitoring 12 – Volcanic risk mitigation
PART V – ITALIAN VOLCANOES 13 – The Roman Magmatic Province 14 – The Campanian Volcanic Province 15 – The Aeolian Arc and the Sicilian Magmatic Province
( reference books)
PART I - IV Italian langauge: Scandone R., Giacomelli L. - Vulcanologia. Principi fisici e metodi d'indagine. (Liguori ed.) English language: Lockwood J.P., Hazlett R.W. - Volcanoes. Global Perspectives. (Wiley-Blackwell eds.)
PART V Italian langauge: Giacomelli L., Scandone R. - Vulcani d'Italia (Liguori ed.)
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6
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GEO/08
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48
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20402175 -
SYSTEMATIC MINERALOGY
(objectives)
The course provides students with a thorough insight of the main topics of mineralogy in order to reveal how minerals are classified. In addition, the possible correlations between the properties of the minerals, their environment of formation and the potential technological applications are analysed
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Derived from
20402396 MINERALOGIA SISTEMATICA in Geologia del Territorio e delle Risorse LM-74 BELLATRECCIA FABIO
( syllabus)
The course is intended to provide students with the tools and methods for the study of rocks-forming minerals. After a recall of the basic concepts of structural and morphological crystallography, the most important minerals in geological environments, in particular, the silicates, will be studied from the point of view of their systematic and crystal-chemical aspects. The use of natural materials in industry, technology and in cultural heritage will be also treated. The basic elements of modern techniques for the analysis of minerals and for the use of quantitative data in mineralogy will be given.
( reference books)
Klein c. (2004). Mineralogia. Zanichelli. Deer W.A., Howie R.A. & Zussman Jj. (1994). Introduzione ai minerali che costituiscono le rocce. Zanichelli. Mottana A. (1989). Fondamenti di mineralogia geologica. Zanichelli.
And eventually also: Dyar M.D. e Gunter M. (2008). Mineralogy and optical mineralogy. Mineralogical Society of America. Putnis A. (1992). Introduction to Mineral Sciences. Cambridge University Press.
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6
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GEO/06
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48
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Elective activities
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20402176 -
VERTEBRATE PALEONTOLOGY
(objectives)
Vertebrate Paleontology is a preminent discipline among geological sciences: no need to remind its fundamental contribution to other geological disciplines, and among them plate tectonics. This course provides basic concepts of vertebrate evolution and provides the student the chance to apply several theoretical concepts assimilated during the introductory course of paleontology. It will be highlighted the importance of fossils for age estimations, paleogeography and palaeoclimate/palaeoenvironmental reconstructions
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6
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GEO/01
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48
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Elective activities
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20402347 -
INTRODUCTION TO TECTONICS
(objectives)
OBIECTIVE OF THE COURSE ARE: PROVIDE THE TECTONICS FOUNDATIONS: ORIGIN OF DEFORMATIVE ELEMENTS, THEIR ARCHITECTURE, EVOLUTION AND GEODYNAMIC FRAMEWORK; HIGHLIGHT THE INTERACTION BETWEEN TECTONICS AND BOTH SHALLOW (SEDIMENTATION, EROSION, …) AND DEEP (MANTLE CONVECTION) PROCESSES; INTRODUCE THE MAIN METHODOLOGIES ADOPTED TO STUDY THE TECTONICS;
EACH ARGUMENT WILL BE PRESENTED OFFERING AN INITIAL BASIC THEORETICAL BACKGROUND WHICH WILL BE SUBSEQUENTLY IMPLEMENTED BY THE WIDEST RANGE OF UPDATED INTERPRETATIONS AND NATURAL EXAMPLES. STUDENTS WILL BE EXPECTED TO ACTIVELY PARTICIPATE TO THE CLASS ACTIVITIES (E.G. READING SCIENTIFIC PAPERS, HOMEWORK ASSIGNMENTS, CLASS PARTICIPATION, IN-CLASS PRESENTATIONS). THIS CLASS INVOLVES ALSO PRACTICAL EXERCISES IN MODELING RELEVANT PRESENTED TECTONIC PROBLEMS.
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Derived from
20402347 INTRODUZIONE ALLA TETTONICA in Scienze geologiche L-34 N0 FUNICIELLO FRANCESCA
( syllabus)
INTRODUCTION. GENERAL FOUNDATIONS. CRUST (OCEANIC AND CONTINENTAL), LITHOSPHERE (OCEANIC AND CONTINENTAL) AND MANTLE: OVERVIEW ON COMPOSITION, STRUCTURE, RHEOLOGY, THERMAL PROFILE. TECTONICS: HISTORICAL BACKGROUND. PLATE MARGINS. EXTENSIONAL TECTONICS: GEOMETRY AND KINEMATICS OF NORMAL FAULTS, ORIGIN OF RIFT SYSTEMS, RIFTING MODELS, AND EVOLUTION OF A RIFTING SYSTEM, SEDIMENTATION/TOPOGRAPHY AND MAGMATISM ASSOCIATED TO RIFTING, MID-OCEAN RIDGES, PASSIVE MARGINS. COMPRESSIVE TECTONICS: GEOMETRY, KINEMATICS AND DYNAMICS OF CONVERGENT AND COLLISIONAL MARGINS, OBLIQUE CONVERGENCE, ARCHITECTURE, KINEMATICS AND MECHANICS OF COLLISIONAL BELTS. STRIKE-SLIP TECTONICS: TRANSFORM AND STRIKE-SLIP FAULTS AND RELATED GEODYNAMICS, TRANSPRESSION AND TRANSTENSION, PULL-APART BASINS. HOT SPOT AND MANTLE PLUMES. HAZARD LINKED TO TECTONIC PROCESSES: DEFINITION OF RISK, EARTHQUAKES, MEGA-EARTHQUAKES, TSUNAMI, VOLCANOES, LAND-SLIDES. INTEGRATION: GEOMAPAPP, SEISMIC METHODS, ANALOG MODELING, NUMERICAL MODELING AS TOOLS TO STUDY TECTONIC PROCESSES.
( reference books)
- EARTH STRUCTURE: AN INTRODUCTION TO STRUCTURAL GEOLOGY AND TECTONICS (SECOND EDITION). B. A. VAN DER PLUIJM , S. MARSHAK (NORTON & COMPANY, 2004) - PLATE BOUNDARY ZONES. S. STEIN, J.T. FREYMUELLER, ED. AGU GEODYNAMIC SERIES, VOL. 30, 2002. - DYNAMIC EARTH, PLATES, PLUMES AND MANTLE CONVECTION, DAVIES, G.F., CAMBRIDGE UNIVERSITY PRESS, 1999. - GEODYNAMICS: SECOND EDITION, TURCOTTE, D. L. AND SCHUBERT, G., JOHN WILEY & SONS, NEW YORK, 2002. - BIBLIOGRAFIA FORNITA DAL DOCENTE DURANTE IL CORSO.
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6
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GEO/03
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48
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20402348 -
INTRODUCTION TO SEDIMENTOLOGY
(objectives)
THE AIM OF THE COURSE IS TO PROVIDE STUDENTS WITH THE FUNDAMENTAL CONCEPTS OF SEDIMENTOLOGY THROUGH THE STUDY OF SEDIMENTS, THE ENVIRONMENTS IN WHICH THEY ARE FORMED AND THE PRINCIPLES THAT CONTROL TRANSPORT AND SEDIMENTATION.
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Derived from
20402348 INTRODUZIONE ALLA SEDIMENTOLOGIA in Scienze geologiche L-34 N0 CIPOLLARI PAOLA
( syllabus)
CONSTITUTION OF SEDIMENTS AND SEDIMENTARY ROCKS: • SEDIMENT AND SEDIMENTARY ROCK COMPONENTS • SEDIMENT TEXTURAL CHARACTERS • SEDIMENTARY ROCKS CLASSIFICATION • NOTES ON PARTICULAR TYPES OF SEDIMENTARY ROCKS OF ECONOMIC INTEREST (E. G. BIOGENIC ROCKS, EVAPORITES, ETC.) SILICICLASTIC MATERIAL TRANSPORT THROUGH FLUIDS: • FUNDAMENTALS ON NEWTONIAN MECHANICS IN UNIDIRECTIONAL FLOWS • TRACTIVE FLOWS • HYPERCONCENTRATED AND MASSIVE FLOWS (E.G. GRANULAR FLOWS, TURBIDITES) SEDIMENTARY STRUCTURES: • BEDDING AND LAMINATION • IRREGULAR STRATIFICATION • HYPERCONCENTRATED AND MASSIVE FLOW STRUCTURES • BEDDING PLANE MARKINGS • BIOGENIC STRUCTURES INTRODUCIION TO SEDIMENTARY ENVIRONMENTS • CONTINENTAL ENVIRONMENTS: FLUVIAL AND LACUSTRINE SYSTEMS • TRANSITION ENVIRONMENTS: DELTAIC AND COASTAL ENVIRONMENTS • MARINE ENVIRONMENTS: PLATFORM SYSTEMS, MARINE SLOPE-PLAIN SYSTEMS, OPEN MARINE SYSTEMS • EVAPORITIC ENVIRONMENTS • PRACTICAL IMPORTANCE OF SEDIMENT CHARACTERISTICS OF DIFFERENT ENVIRONMENTS
( reference books)
BOGGS S., Jr. (2012), Principles of Sedimentology and Stratigraphy. Pearson Education, Inc., Pearson Prentice Hall TUCKER M.E. (2011), Sedimentary Rocks in the Field: A Practical Guide, 4th Edition. Wiley
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6
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GEO/02
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48
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Elective activities
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20402395 -
GEORESOURCES AND GEOMATERIALS
(objectives)
The aim of this course is to provide the students with an introduction to the ore deposits and their exploitation, including the related problems of environmental sustainability, and the use of geological materials in science, art and technology.
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6
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GEO/06
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48
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Elective activities
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20410401 -
STATISTICA E ANALISI DEI DATI IN GEOLOGIA
(objectives)
The course aims to develop and improve the quantitative elaboration of the Earth Sciences experimental data through the use of several classical and multivariate statistical algorithms and their validation, using specific software.
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6
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MAT/06
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48
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Elective activities
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20410101 -
BIOLOGIA I
(objectives)
The course provides the basic knowledge of the biology of the different living groups (bacteria, algae, yeasts and other fungi, lichens, higher plants, animals) that are of importance in the food industry, tracing morphological, structural, metabolic, evolutionary and ecological. In exercises will be shown the peculiar elements and characterize the various taxa.
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20410519 -
DIDACTIC OF PHYSICS
(objectives)
The course aims to provide the student with the necessary skills to practice effective teaching of Physics in Upper Secondary School with particular attention: a) knowledge of research literature on teaching in Physics, the Italian educational system and school regulations; b) to the design of culturally significant educational paths for the teaching of physics; c) the production of materials for the measurement and verification of learning through the exercise of formative assessment; d) the role of the ""laboratory"" to be understood as a working method that involves students in an active and participatory way, which encourages experimentation and planning.
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6
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FIS/08
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48
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Elective activities
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20410396 -
DIDATTICA DELLA MATEMATICA
(objectives)
1. Critical analysis of the evolution of ideas and methodologies in mathematics teaching, with particular regard to the role of the teacher. 2. The mathematics curriculum in compulsory education and in the various addresses of secondary schools (high schools, technical institutes and professional institutes) in an international framework 3. Educational design and teaching methods of mathematics: programming and rhythm, principles and methods for activity building, class management. 4. Troubleshooting. Logic, intuition and history in the teaching of mathematics.
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Derived from
20410456 MC420-DIDATTICA DELLA MATEMATICA in Matematica LM-40 MAGRONE PAOLA
( syllabus)
The course aims to introduce students to the teaching of mathematics in first and second grade secondary schools, through a historical-epistemological approach to the basic concepts of elementary mathematics (arithmetic, geometry, algebra, probability, functions). In particular: the teaching of mathematics and its evolution; numerical systems; Euclid's axioms and postulates; non-Euclidean and locally Euclidean geometries; geometric constructions with ruler and compass and mathematical machines; elements of history of infinitesimal calculus. Outline of national indications.
( reference books)
GIORGIO ISRAEL, ANA MILLÁN GASCA, Pensare in matematica, Zanichelli, 2012. ANA MILLÁN GASCA, All'inizio fu lo scriba, Mimesis, 2004 ENRICO GIUSTI, Analisi matematica 1, Bollati Boringhieri, 2002
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6
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MAT/04
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48
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Elective activities
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20410328 -
ELEMENTI DI GEOLOGIA II
(objectives)
The course aims to provide an adequate overview of the scientific contents of Earth Sciences. The course deals with the modern aspects of Earth Sciences, framing geological phenomena in the framework of the most modern theories and illustrating the hazards and risks associated with natural phenomena such as, for example, seismic and volcanic phenomena, also referring to the geology of the Italian territory. The course also aims to provide the basis for understanding the rocks cycle and their rocks genetic processes through laboratory and field experiences. During the didactical laboratories and field excursions students will learn to understand the different aspects of Italian territory, with particular regard to its environmental value e fragility.
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6
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GEO/03
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48
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Elective activities
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20410397 -
LABORATORIO DI DIDATTICA DELLA MATEMATICA
(objectives)
1. Mathematics software, with particular attention to their use in mathematics education in school teaching. 2. Analysis of the potential and criticality of the use of technological tools for teaching and learning maths."
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Derived from
20410459 MC430 - LABORATORIO DI DIDATTICA DELLA MATEMATICA in Matematica LM-40 FALCOLINI CORRADO
( syllabus)
TEACHING MATHEMATICS WITH THE HELP OF A COMPUTER: GEOGEBRA AND MATHEMATICA SOFTWARES. COMMANDS FOR NUMERICAL AND SYMBOLIC CALCULUS, GRAPHICS VISUALIZATION, PARAMETRIC SURFACES AND CURVES WITH ANIMATIONS IN CHANGING PARAMETERS. SOLVING PROBLEMS: TRIANGLE'S PROPERTIES IN EUCLIDEAN AND NON-EUCLIDEAN GEOMETRY WITH EXAMPLES, APPROXIMATION OF PI AND OTHER IRRATIONAL NUMBERS, SOLUTIONS OF EQUATIONS AND INEQUALITIES,SYSTEMS OF EQUATIONS, DEFINING AND VISUALIZING GEOMETRICAL LOCI, FUNCTION INTEGRAL AND DERIVATIVES, APPROXIMATION OF SURFACE AREA.
( reference books)
LIST OF PROBLEMS GIVEN IN CLASS WITH VISUALIZATION AND SOLUTIONS WITH THE HELP OF SOFTWARE MATHEMATICA OR GEOGEBRA.
RENZO CADDEO, ALFRED GRAY LEZIONI DI GEOMETRIA DIFFERENZIALE - CURVE E SUPERFICI VOL. 1, ED. CUEC (COOPERATIVA UNIVERSITARIA EDITRICE CAGLIARITANA)
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6
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MAT/04
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48
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20410398 -
MATEMATICHE ELEMENTARI DA UN PUNTO DI VISTA SUPERIORE
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Derived from
20410452 ME410 - MATEMATICHE ELEMENTARI DA UN PUNTO DI VISTA SUPERIORE in Matematica LM-40 SUPINO PAOLA
( syllabus)
The program includes two intertwined courses: themes that have a didactic interest and more specifically computational applicative themes. Classical topics (Euclidean geometry, points and lines configurations ..) are chosen for their fallout in computer graphics, arguments of computational geometry are motivated by mathematical problems that have an elementary representation (Systems of polynomial equations in n unknowns ..). Based on the interests and requests of attending students, changes to parts of the program are possible.
Euclidean geometry: axioms, remarkable points in triangles, nine points circle, Morley's theorem, other theorems on triangles. Affine geometry and barycentric coordinates, Ceva theorem, Menelaus theorem. Projective geometry: axioms, the case of the plane over the finite field F2, Pappus and Desargues theorems, collineations and correlations. Ordered geometry and the Sylvester problem on point collineation, generalizations. Delaunay triangulations and Voronoi tassellation: properties and algorithms. Ideals of polynomials, orderings of monomials and divisions between polynomials in several variables, Groebner bases. Solving polynomial equations by elimination, by eigenvectors and eigenvalues, by resulting. Polytopic geometry, mixed volume, Bernstein's theorem.
Materials, discussions, forum, video on moodle https://matematicafisica.el.uniroma3.it
( reference books)
1) H.S.M. Coxeter Introduction to geometry, Wiley 1970; 2) D. Cox, J. Little, D. O’Shea Using Algebraic Geometry, GTM 185 Springer.
morevoer 3) D. Cox, J. Little, D. O’Shea Ideals, Varieties, and Algorithms. An Introduction to Computational Algebraic Geometry and Commutative Algebra UTM Springer 4) M. Aigner, G. Ziegler, Proofs from THE BOOK, Springer, 1998; 5) S. Rebay, Tecniche di Generazione di Griglia per il Calcolo Scientifico-Triangolazione di Delaunay, slides Univ. Studi di Brescia; 6) B. Sturmfels, Polynomial equations and convex polytopes, American Mathematical Monthly 105 (1998) 907-922. 7) Shuhong Gao, Absolute Irreducibility of Polynomials via Newton Polytopes, J. of Algebra 237 (2001), 501-520.
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6
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MAT/04
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48
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20410402 -
DIDATTICA DELLE SCIENZE
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20410402-1 -
SCIENZE DELLA TERRA
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2
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GEO/04
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16
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20410402-2 -
BIOLOGIA
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1
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BIO/02
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8
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Elective activities
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1
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BIO/05
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8
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20410402-3 -
CHIMICA
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2
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CHIM/03
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16
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