Logo

An Introduction to D-Modules

Small book cover: An Introduction to D-Modules

An Introduction to D-Modules
by

Publisher: Universite de Liege
Number of pages: 73

Description:
The purpose of these notes is to introduce the reader to the algebraic theory of systems of partial differential equations on a complex analytic manifold. We start by explaining how to switch from the classical point of view to the point of view of algebraic analysis. Then, we perform a detailed study of the ring of differential operators and its modules.

Home page url

Download or read it online for free here:
Download link
(640KB, PDF)

Similar books

Book cover: Linear Partial Differential Equations and Fourier TheoryLinear Partial Differential Equations and Fourier Theory
by - Cambridge University Press
Textbook for an introductory course on linear partial differential equations and boundary value problems. It also provides introduction to basic Fourier analysis and functional analysis. Written for third-year undergraduates in mathematical sciences.
(23753 views)
Book cover: An Algorithm for Constructing Lyapunov FunctionsAn Algorithm for Constructing Lyapunov Functions
by
In this monograph we develop an algorithm for constructing Lyapunov functions for arbitrary switched dynamical systems, possessing a uniformly asymptotically stable equilibrium. We give examples of Lyapunov functions constructed by our method.
(5399 views)
Book cover: The Place of Partial Differential Equations in Mathematical PhysicsThe Place of Partial Differential Equations in Mathematical Physics
by - Patna University
The reason for my choosing the partial differential equations as the subject for these lectures is my wish to inspire in my audience a love for Mathematics. I give a brief historical account of the application of Mathematics to natural phenomena.
(2112 views)
Book cover: Introduction to Partial Differential EquationsIntroduction to Partial Differential Equations
by - University of Oulu
Contents: Preliminaries; Local Existence Theory; Fourier Series; One-dimensional Heat Equation; One-dimensional Wave Equation; Laplace Equation; Laplace Operator; Dirichlet and Neumann Problems; Layer Potentials; The Heat Operator; The Wave Operator.
(8709 views)