Description
Fundamentals of Algebraic Microlocal Analysis
Chapman & Hall/CRC Pure and Applied Mathematics Series
Authors: Kato Goro, Struppa Daniele C
Language: English
Subjects for Fundamentals of Algebraic Microlocal Analysis:
Keywords
Left Exact Functor; Spectral Sequence; algebraic microlocal analysis; Characteristic Variety; hyperfunction-micro-function theory; Contact Transformations; Sato structure theorem; Abelian Category; De Rham Complex; Holomorphic Functions; Linear Differential Operator; De Rham; Exact Functor; Ordinary Differential Equation; Real Analytic Function; Free Resolution; Algebraic Geometry; Homological Algebra; Contact Manifold; Algebraic Analysis; Sheaf Homomorphism; Cauchy Problem; Wave Operator; Cohomology Sheaf; Symplectic Manifold; Singularity Spectrum; Serre Duality; Cohomology Functor
Publication date: 10-2019
· 15.2x22.9 cm · Paperback
· 15.2x22.9 cm · Paperback
Description
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"Provides a thorough introduction to the algebraic theory of systems of differential equations, as developed by the Japanese school of M. Sato and his colleagues. Features a complete review of hyperfunction-microfunction theory and the theory of D-modules. Strikes the perfect balance between analytic and algebraic aspects."
Hyperfunctions; microfunctions; D-modules; functors associated with D-modules; holonomic D-modules; systems of microdifferential equations.
Professional
Kato\, Goro; Struppa\, Daniele C
Provides a thorough introduction to the algebraic theory of systems of differential equations, as developed by the Japanese school of M. Sato and his colleagues. Features a complete review of hyperfunction-microfunction theory and the theory of D-modules. Strikes the perfect balance between analytic and algebraic aspects.
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