Current
Fall 2011
No teaching this quarter.
Archive
Spring 2011
MATH 182: Algorithms (Undergraduate Level)
Description: Prerequisite: course 3C or 32A.
Graphs, greedy algorithms, divide and conquer algorithms, dynamic programming,
network flow. Emphasis on designing efficient algorithms useful in diverse
areas such as bioinformatics and allocation of resources.
Winter 2011
MATH 275B: Probability Theory (Graduate Level)
Description: Prerequisite: course 245A or 265A.
Connection between probability theory and real analysis.
Weak and strong laws of large numbers, central limit theorem,
conditioning, ergodic theory, martingale theory.
Spring 2010
MATH 285K: Topics in Probability: Stochastic Processes in Evolution and Genetics
Description: Prerequisite: No biology background is required; a graduate course in stochastic processes will be useful. Rigorous mathematical analysis of probabilistic and
combinatorial structures arising from biology, mostly in the study of evolution and
genetics. See website for details.
Winter 2010
MATH 275B: Probability Theory (Graduate Level)
Description: Prerequisite: course 245A or 265A.
Connection between probability theory and real analysis.
Weak and strong laws of large numbers, central limit theorem,
conditioning, ergodic theory, martingale theory.
Fall 2010
MATH 275A: Probability Theory (Graduate Level)
Description: Prerequisite: course 245A or 265A.
Connection between probability theory and real analysis.
Weak and strong laws of large numbers, central limit theorem,
conditioning, ergodic theory, martingale theory.
Fall 2006
STAT 205A: Probability Theory (Graduate Level) - UC Berkeley
[Teaching Assistant]
Description: Measure theory concepts needed for probability.
Expectation, distributions. Laws of large numbers and central limit theorems
for independent random variables. Characteristic function methods.
Conditional expectations; martingales and theory convergence.
Fall 2002
MTH 2305: Probability for Engineers - Ecole Polytechnique, Montreal
Description: Elementary Probabilities. Random Variables. Random Vectors.
Stochastic Processes. Estimation and Testing. Quality Control.