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Differential Analysis
This lecture note covers the following topics: fundamental solutions for elliptic, hyperbolic and parabolic differential operators, method of characteristics, review of Lebesgue integration, distributions, fourier transform, homogeneous distributions, asymptotic methods.
Author(s): Prof. Richard Melrose
NA Pages 
Differential Analysis Lecture notes by Richard B. Melrose
This note covers the following topics: Measure and Integration, Hilbert spaces and operators, Distributions, Elliptic Regularity, Coordinate invariance and manifolds, Invertibility of elliptic operators, Suspended families and the resolvent, Manifolds with boundary, Electromagnetism and Monopoles.
Author(s): Richard B. Melrose
243 Pages
Lecture Note for Differential Analysis
This note contains the following subcategories, Continuous Functions , Measures and algebras , Measureability of Functions, Integration, Hilbert Space, Test Functions, Tempered Distributions , Convolution and Density, Fourier Inversion, Sobolev Embedding , Differential Operators , Cone Support and Wavefront Set, Homogeneous Distributions and Spectral Theorem.
Author(s): Richard B Melrose
NA Pages
Lecture Notes on Differential Analysis
The main goal of this course note is to give the students a solid foundation in the theory of elliptic and parabolic linear partial differential equations. It is the second semester of a two-semester, graduate-level sequence on Differential Analysis.
Author(s): Prof. Jeff Viaclovsky
NA Pages
Differential Analysis Lecture Notes, Spring 2004
Currently this section contains no detailed description for the page, will update this page soon.
Author(s): NA
NA PagesAdvertisement
