Courses a.y. 2018-2019
Courses by Type (click on type to see its courses)
BASIC ▾ N : 25
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INTERMEDIATE ▾ N : 10
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SPECIAL ▾ N : 11
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PYTHON COURSE
PYTHON COURSE
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AROUND RANDOM WALKS, INTERACTING OR NOT
(MINI-COURSE)
Around Random Walks, Interacting or Not (Mini-course)AbstractWe plan to explain in six hours how to treat two phenomena involving simple random walks, and using simple estimates about them.The treatment is going to be mathematical even though the problems arise in physics: the actual models are going to be highly idealized, using basically random walks...and we hope to have self-contained lectures (no pre-requisites).
| April-May - |
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ADVANCED COURSE IN NOETHERIAN AND HOMOLOGICAL COMMUTATIVE
ALGEBRA
Advanced course in Noetherian and Homological Commutative AlgebraThe course, composed by 8 two-hours lectures, will deal with advanced topics | Semester II |
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ADVANCED GRAPHICS FOR SCIENTIFIC DATA
Advanced Graphics for Scientific DataAbstract: | semester II |
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HANDS ON CONTINUUM MECHANICS:FROM THEORY TO EXPERIMENTS
HANDS ON CONTINUUM MECHANICS:FROM THEORY TO EXPERIMENTSHANDS ON CONTINUUM MECHANICS: from THEORY to EXPERIMENTS | semester II | |||
 
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SYZYGIES OF ALGEBRAIC VARIETIES
(MINI-COURSE)
Syzygies of Algebraic Varieties (mini-course)Alex Küronya | semester II |
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TOPOLOGICAL QUANTUM MATTER
Topological Quantum MatterThe discovery of the quantum Hall effect and of topological insulators stimulated the interest of condensed matter physicists for the toolbox of topology and geometry, initiating a fruitful interplay between the two communities. This course will present a selection of topics from both mathematics (vector bundles, their invariants, K-theory) and physics (periodic tables of topological insulators, topological transport) in order to illustrate some basic aspects of the thriving research field on topological quantum matter. | Semester II |
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GIBBS MEASURES IN CLASSICAL STATISTICAL MECHANICS AND STOCHASTIC PROCESSES
MINI- COURSE
GIBBS MEASURES IN CLASSICAL STATISTICAL MECHANICS AND STOCHASTIC PROCESSES MINI- COURSEGibbs measures are the centerpiece of rigorous studies in classical statistical mechanics. Based on the initial ansatz of Boltzmann, Maxwell and Gibbs, these measures are at present ubiquitous probabilistic objects endowed with a rich mathematical theory and a wide range of applications. More recently, their theory has been put in correspondence with the theory of non-necessarily Markovian stochastic proceses. This correspondence has exhibit common aspects but also important differences that could be exploited in the analysis of random sequences (or signals). The course will start with the precise definition of Gibbs measures and the description of their main properties. The limitations of Gibbsian theory will be subsequently explored, exposing a number of mechanisms leading to non-Gibbsian measures. The second part of the course will focus on one-dimensional lattices and compare Gibbs measures with discrete-time stochastic processes and other measures introduced in the theory of processes and symbolic dynamical systems (Bowen measures, $g$-measures). | January 2019 |
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DIOPHANTINE EQUATIONS
DIOPHANTINE EQUATIONSIn this course, I will teach the students how to solve exponential diophantine equations using Baker's method and the Baker-Davenport reduction method.
| March, 13,14,20,21 2019 | |||
 
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INTRODUCTION TO DYNAMICAL SYSTEMS
(MINI-COURSE)
Introduction to Dynamical Systems (Mini-course)Tentative plan (will be adapted to the audience) | May 2019 |
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IN OTHERS UNIVERSITIES ▾
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