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Seminar on Micro-Local Analysis. (AM-93), Volume 93
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Victor Guillemin
Language:
English
Published/Copyright:
1980
About this book
Based on a seminar sponsored by the Institute for Advanced Study in 1977-1978, this set of papers introduces micro-local analysis concisely and clearly to mathematicians with an analytical background. The papers treat the theory of microfunctions and applications such as boundary values of elliptic partial differential equations, propagation of singularities in the vicinity of degenerate characteristics, holonomic systems, Feynman integrals from the hyperfunction point of view, and harmonic analysis on Lie groups.
Topics
Publicly Available Download PDF |
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Publicly Available Download PDF |
v |
Requires Authentication Unlicensed Licensed Download PDF |
vii |
Masaki Kashiwara Requires Authentication Unlicensed Licensed Download PDF |
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Masaki Kashiwara and Takahiro Kawai Requires Authentication Unlicensed Licensed Download PDF |
39 |
Victor Guillemin Requires Authentication Unlicensed Licensed Download PDF |
63 |
Victor Guillemin Requires Authentication Unlicensed Licensed Download PDF |
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Masaki Kashiwara and Takahiro Kawai Requires Authentication Unlicensed Licensed Download PDF |
113 |
Masaki Kashiwara and Takahiro Kawai Requires Authentication Unlicensed Licensed Download PDF |
123 |
Requires Authentication Unlicensed Licensed Download PDF |
139 |
Publishing information
Pages and Images/Illustrations in book
eBook published on:
March 2, 2016
eBook ISBN:
9781400881574
Pages and Images/Illustrations in book
Main content:
152
eBook ISBN:
9781400881574
Keywords for this book
Theorem; Hyperfunction; Cohomology; Ordinary differential equation; Masaki Kashiwara; Equation; Linear differential equation; D-module; Existence theorem; Partial differential equation; Submanifold; Contact geometry; Bounded operator; Differential operator; Analytic function; Characterization (mathematics); Fourier integral operator; Summation; Neighbourhood (mathematics); Asymptotic analysis; Subset; Regularity theorem; Sigurdur Helgason (mathematician); Holomorphic function; Pseudo-differential operator; Cartan subgroup; Generic point; Monodromy; Harmonic analysis; Degenerate bilinear form; Topological space; Elliptic partial differential equation; Comparison theorem; Symplectic geometry; Lie algebra; Identity element; Group theory; Bernhard Riemann; Lagrangian (field theory); Vector bundle; Orthogonal complement; Compact space; Continuous linear operator; Lie group; Dimension (vector space); Symmetric space; Continuous function; Analytic manifold; Closed-form expression; Hypersurface; Irreducible representation; Maximal ideal; Proper map; Differentiable manifold; Tangent cone; Homogeneous space; Cotangent bundle; Diagonal matrix; Natural number; Holonomic; Killing form; Dimension; Class function (algebra); Addition; Victor Guillemin; Codimension; Weyl group; Boundary value problem; Path integral formulation; Convex hull
Audience(s) for this book
College/higher education;Professional and scholarly;