ANALYTIC AND PROBABILISTIC METHODS IN MATHEMATICAL PHYSICS B
- Overview
- Assessment methods
- Contents
- Full programme
- Bibliography
- Delivery method
- Teaching methods
- Contacts/Info
Oral test which consists in verifying the ability to express oneself in correct mathematical language and to demonstrate some of the main theorems encountered during the course.
Independent and identically distributed random variables. The Central Limit Theorem. Markov chains. Random walks on groups. Recurrence and transience. Polya’s theorem. Random walks and the discrete heat equation. Stationary processes and ergodic theory.
Independent and identically distributed random variables. The Central Limit Theorem. Markov chains. Random walks on groups. Recurrence and transience. Polya’s theorem. Random walks and the discrete heat equation. Stationary processes and ergodic theory.
Lecture notes by the teacher are provided to the students
Frontal lessons: 64 hours. In the lectures the theoretical notions are developed and the techniques necessary for the application of the theory to the solution of problems in Mathematical physics are described.
Reception: by appointment (email to the teacher)
Professors
Borrowers
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Degree course in: MATHEMATICS
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Degree course in: MATHEMATICS
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Degree course in: MATHEMATICS
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Degree course in: PHYSICS