Found 14 relevant results in 2.61s where lecturer="Alain-Sol Sznitman"

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401-3601-00L 2005W , 2006W , 2007W , 2008W , 2020W , 2021W , 2022W , 2023W , 2024W , 2025W , 2026W 9 Credits BSC , MSC D-INFK , D-MATH , D-PHYS , D-ITET

Basics of probability theory and the theory of stochastic processes in discrete time

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Probability Theory and Statistics

Wahrscheinlichkeitstheorie und Statistik

401-0604-00L 2004S , 2005S , 2006S , 2007S , 2008S , 2020S , 2021S , 2022S , 2023S , 2024S , 2025S , 2026S 4 Credits BSC D-ITET , D-MATH

Introduction to probability and statistics

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401-4605-20L 2020S 4 Credits DR , MSC D-MATH

This course will discuss some questions of current interest in probability theory. Among examples of possible subjects are for instance topics in random media, large deviations, random walks on graphs, branching random walks, random trees, percolation, concentration of measures, large random matrices, stochastic calculus, stochastic partial differential equations.

401-4604-08L 2008S 5 Credits MSC D-MATH

This course will discuss some questions of current interest in probability theory. Among possible subjects are for instance topics in random media, percolation, random walks on graphs, stochastic calculus, stochastic partial differential equations.

401-4604-58L 2008W 6 Credits DR , MSC D-USYS , D-BAUG , D-MAVT , D-INFK , D-MTEC , D-MATH , D-PHYS , D-BIOL , D-ERDW , D-GESS , D-ITET , D-ARCH , D-CHAB

This course will discuss some questions of current interest in probability theory. Among possible subjects are for instance topics in random media, percolation, random walks on graphs, stochastic calculus, stochastic partial differential equations.

401-4604-00L 2006S 7 Credits

This course will discuss some questions of current interest in probability theory. Among possible subjects are for instance topics in random media, percolation, random walks on graphs, stochastic calculus, stochastic partial differential equations.

Seminar on Probability: Gaussian Random Fields

Seminar über Wahrscheinlichkeitstheorie: Gaussian Random Fields

401-3600-08L 2008S 6 Credits BSC , MSC D-MATH

The seminar is centered around a topic in probability theory which changes each semester. Example of topics are random walks and electric networks, Markov chains, stochastic integrals, coupling methods, etc.

401-3604-00L 2006S 6 Credits

No description available.

Student Seminar in Probability

Seminar über Wahrscheinlichkeitstheorie WS05/06

401-4600-00L 2005W 6 Credits

The student seminar in probability is held at times at the undergraduate level (typically during the spring term) and at times at the graduate level (typically during the winter term). The themes vary each semester.

401-4600-70L 2020W 4 Credits DR D-MATH

No description available.

Student Seminar in Probability Theory

Seminar über Wahrscheinlichkeitstheorie

401-3600-20L 2020S 4 Credits BSC , MSC D-MATH

No description available.

Student Seminar in Probability: Differential Equations Driven by Rough Paths

Seminar über Wahrscheinlichkeitstheorie: Differential Equations Driven by Rough Paths

401-4600-58L 2008W 6 Credits DR , MSC D-USYS , D-BAUG , D-MAVT , D-INFK , D-MTEC , D-MATH , D-PHYS , D-BIOL , D-ERDW , D-GESS , D-ITET , D-ARCH , D-CHAB

The seminar is centered around a topic in probability theory which changes each semester.

Student Seminar in Probability: Lace Expansion and Applications

Seminar über Wahrscheinlichkeitstheorie: Lace Expansion and Applications

401-4600-57L 2007W 6 Credits DR , MSC D-USYS , D-BAUG , D-MAVT , D-INFK , D-MTEC , D-MATH , D-BIOL , D-GESS , D-ITET , D-ARCH , D-CHAB

The lace expansion has been an important tool in the investigation of scaling limits of a number of models such as self-avoiding walk, lattice trees and lattice animals, and percolation, in sufficiently high dimension. The seminar will discuss some of these developments.

401-4602-00L 2004S 5 Credits

The lecture will be concerned with percolation theory. Percolation is an important model in the study of random media. Some of the following topics will for instance be discussed:- FKG and BK inequalities, Russo's formula,- infinite cluster,- sub- and supercritical phases,- critical probability for two-dimensional percolation,- renormalization