A01=Masaki Kashiwara
A01=Takahiro Kawai
A01=Victor Guillemin
Addition
Analytic function
Analytic manifold
Asymptotic analysis
Author_Masaki Kashiwara
Author_Takahiro Kawai
Author_Victor Guillemin
Bernhard Riemann
Boundary value problem
Bounded operator
Cartan subgroup
Category=PBK
Characterization (mathematics)
Class function (algebra)
Closed-form expression
Codimension
Cohomology
Compact space
Comparison theorem
Contact geometry
Continuous function
Continuous linear operator
Convex hull
Cotangent bundle
D-module
Degenerate bilinear form
Diagonal matrix
Differentiable manifold
Differential operator
Dimension
Dimension (vector space)
Elliptic partial differential equation
eq_isMigrated=1
eq_isMigrated=2
eq_nobargain
Equation
Existence theorem
Fourier integral operator
Generic point
Group theory
Harmonic analysis
Holomorphic function
Holonomic
Homogeneous space
Hyperfunction
Hypersurface
Identity element
Irreducible representation
Killing form
Lagrangian (field theory)
Lie algebra
Lie group
Linear differential equation
Masaki Kashiwara
Maximal ideal
Monodromy
Natural number
Neighbourhood (mathematics)
Ordinary differential equation
Orthogonal complement
Partial differential equation
Path integral formulation
Proper map
Pseudo-differential operator
Regularity theorem
Sigurdur Helgason (mathematician)
Submanifold
Subset
Summation
Symmetric space
Symplectic geometry
Tangent cone
Theorem
Topological space
Vector bundle
Victor Guillemin
Weyl group
Product details
- ISBN 9780691082325
- Weight: 227g
- Dimensions: 152 x 229mm
- Publication Date: 21 Nov 1979
- Publisher: Princeton University Press
- Publication City/Country: US
- Product Form: Paperback
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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.
