Grades | OurUMD

Classes in AMSC

(PermReq)Computational Methods (3 credits)

Prerequisites: MATH240; and MATH241; and CMSC106 or CMSC114 or ENEE114. Also offered as CMSC460. Credit will be granted for only one of the following: AMSC/CMSC/MAPL460 or AMSC/CMSC/MAPL466. Formerly MAPL 460. Basic computational methods for interpolation, least squares, approximation, numerical quadrature, numerical solution of polynomial and transcendental equations, systems of linear equations and initial value problems for ordinary differential equations. Emphasis on methods and their computational properties rather than their analytic aspects. Intended primarily for students in the physical and engineering sciences.

Section 101 Elman, H (0 seats open, out of 30 seats. 3 people on the waitlist.) TuTh 2-3:15

AMSC466

(PermReq)Introduction to Numerical Analysis I (3 credits)

Prerequisites: MATH240; and MATH241; and CMSC106 or CMSC114 or ENEE114. Also offered as CMSC466. Credit will be granted for only one of the following: AMSC/CMSC/MAPL460 or AMSC/CMSC/MAPL466. Formerly MAPL 466. Floating point computations, direct methods for linear systems, interpolation, solution of nonlinear equations.

Section 101 Levy, D (18 seats open, out of 30 seats.) TuTh 12:30-1:45

AMSC607

Advanced Numerical Optimization (3 credits)

Prerequisite: MATH 410 or permission of instructor. Also offered as CMSC764. Credit will be granted for only one of the following: AMSC607, CMSC764, or MAPL607. Formerly MAPL607. Modern numerical methods for solving unconstrained and constrained nonlinear optimization problems in finite dimensions. Design of computational algorithms and the analysis of their properties.

Section 101 O'Leary, D (15 seats open, out of 20 seats.) TuTh 11-12:15

AMSC660

Scientific Computing I (3 credits)

Prerequisite: AMSC/CMSC/MAPL 460, AMSC/CMSC/MAPL466, or knowledge of basic numerical analysis (linear equations, nonlinear integration, interpolation) with permission of instructor. Also offered as CMSC 660. Credit will be granted for only one of the following: AMSC 660, CMSC 660 or MAPL 660. Formerly MAPL 660. Monte Carlo simulation, numerical linear algebra, nonlinear systems and continuation method, optimization, ordinary differential equations. Fundamental techniques in scientific computation with an introduction to the theory and software of each topic.

Section 101 Wolfe, P (20 seats open, out of 20 seats.) MWF 11-11:50

Section 201 O'Leary, D (11 seats open, out of 20 seats.) TuTh 9:30-10:45

AMSC663

Advanced Scientific Computing I (3 credits)

Prerequisite: AMSC/CMSC/MAPL 660, AMSC/CMSC/MAPL 661, and permission of instructor. Also offered as CMSC 663. Credit will be granted for only one of the following: AMSC 663 or CMSC 663. In the sequence MAPL 663, MAPL 664 students work on a year-long individual project to develop software for a scientific task in a high perfomance computing environment. Lectures will be given on available computational environments, code development, implementation of parallel algorithms.

Section 101 Balan, R (20 seats open, out of 25 seats.) TuTh 5:15-6:30

AMSC666

Numerical Analysis I (3 credits)

Prerequisites: AMSC/CMSC/MAPL 466; and MATH 410. Also offered as CMSC 666. Credit will be granted for only one of the following: AMSC 666, CMSC 666 or MAPL 666. Formerly MAPL 666. Iterative methods for linear systems, piecewise interpolation, eigenvalue problems, numerical integration.

Section 101 von, T (24 seats open, out of 25 seats.) MWF 11-11:50

AMSC670

Ordinary Differential Equations I (3 credits)

Prerequisite: MATH 405; and MATH 410 or equivalent. Also offered as MATH 670. Credit will be granted for only one of the following: AMSC 670, MAPL 670 or MATH 670. Formerly MAPL 670. Existence and uniqueness, linear systems usually with Floquet theory for periodic systems, linearization and stability, planar systems usually with Poincare-Bendixson theorem. Offered fall only.

Section 101 Antman, S (26 seats open, out of 30 seats.) TuTh 2-3:15

AMSC673

Partial Differential Equations I (3 credits)

Prerequisite: MATH 411 or equivalent. Also offered as MATH 673. Credit will be granted for only one of the following: AMSC 673, MAPL 673 or MATH 673. Formerly MAPL 673. Analysis of boundary value problems for Laplace's equation, initial value problems for the heat and wave equations. Fundamental solutions, maximum principles, energy methods. First order nonlinear PDE, conservation laws. Characteristics, shock formation, weak solutions. Distributions, Fourier transform. Offered fall only.

Section 101 Margetis, D (27 seats open, out of 30 seats.) MWF 9-9:50

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