NOTE: Course information changes frequently, including Methods of Instruction. Please revisit these pages periodically for the most recent and up-to-date course information.
Fall 2021 Applied Mathematics E6301 section 001
ANALYTIC METHODS FOR PDE'S
ANALYTIC METHODS FOR PDE'
|Day & Time
337 Seeley W. Mudd Building
|Instructor||Michael I Weinstein|
|Method of Instruction||Hybrid|
|Course Description||Introduction to analytic theory of PDEs of fundamental and applied science; wave (hyperbolic), Laplace and Poisson equations (elliptic), heat (parabolic) and Schroedinger (dispersive) equations; fundamental solutions, Greens functions, weak/distribution solutions, maximum principle, energy estimates, variational methods, method of characteristics; elementary functional analysis and applications to PDEs; introduction to nonlinear PDEs, shocks; selected applications.|
|Department||Applied Physics and Applied Mathematics|
|Enrollment||20 students (30 max) as of 9:06PM Friday, November 26, 2021|
|Division||School of Engineering and Applied Science: Graduate|
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