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Mathematics 2M03, Fall, 2007-2008 Ordinary differential equations, Laplace transforms, Fourier series, with engineering applications.
Mathematics 2T03, Winter, 2006-2007 Introduction to MatLab; matrix and vector norms; sensitivity, conditioning, convergence and complexity; direct and iterative methods for linear systems; eigenvalues and eigenvectors; least squares.
Mathematics 3DC3, Fall, 2006-2007 Iteration of functions: orbits, graphical analysis, fixed and periodic points, stability, bifurcations, chaos, fractals.
Mathematics 3D03, Winter, 2005-2006 Methods of mathematical physics, with emphasis on integral calculus in functions of complex variables, probability and statistics, and variational problems. Mathematics 3C03, Fall, 2004 -2005 Methods of mathematical physics, with emphasis on linear systems of algebraic, differential, and partial differential equations. Mathematics 2C03, Summer 2004 Ordinary differential equations, Laplace transforms, series solutions, partial differential equations, separation of variables, Fourier series. Statistics 2D03, Spring 2004 Combinatorics, independence, conditioning; Poisson-process; discrete and continuous distributions with statistical applications; expectation, transformations, order statistics. Distribution of sample mean and variance, moment-generating functions, central limit theorem. Statistics 3Y03, Winter 2004 Introduction to probability, univariate and multivariate random variables and their distributions, statistical estimation and nference, regression and correlation, decision making, applications.
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