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MATH-UA 9353

Linear and Nonlinear Optimization

New York University 4 credits Math

Course Description

Optimization is a major part of the toolbox of the applied mathematician, and more broadly of researchers in quantitative sciences including economics, data science, machine learning, and quantitative social sciences. This course provides an application-oriented introduction to linear programming and convex optimization, with a balanced combination of theory, algorithms, and numerical implementation. While no prior experience in programming is expected, the required coursework will include numerical implementations, including some programming; students will be introduced to appropriate computational tools, with which they will gain experience as they do the numerical assignments. Theoretical topics will include linear programming, convexity, duality, minimax theorems, and dynamic programming. Algorithmic topics will include the simplex method for linear programming, selected techniques for smooth multidimensional optimization (eg Newton's method and the conjugate gradient method), techniques for solving for L1-type optimizations, and stochastic gradient descent. Applications will be drawn from many areas, but will emphasize economics (eg two-person zero-sum games, matching and assignment problems, optimal resource allocation), data science (eg regression, convex-relaxation-based approaches to sparse inverse problems, tuning of neural networks, prediction with expert advice) and operations research (eg shortest paths in networks and optimization of network flows). Prerequisites: MATH-UA 123 AND MATH-UA 140 OR MATH-UA 148 OR MATH-SHU 151 OR MATH-UH 1020Q OR MATH-UH 1021Q OR MATH-SHU 328 OR MA-UY 2114 OR MATH1-UC 1180 OR MATH-UA 148 OR MATH-SHU 201 OR MATH-SHU 141 OR MA-UY 1044 OR MATH-UH 1022Q.

Code
MATH-UA 9353
Credits
4
Subject
Math

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