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Microlocal Analysis and Complex Fourier Analysis Book

Microlocal Analysis and Complex Fourier Analysis
Microlocal Analysis and Complex Fourier Analysis, , Microlocal Analysis and Complex Fourier Analysis has a rating of 3 stars
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Microlocal Analysis and Complex Fourier Analysis, , Microlocal Analysis and Complex Fourier Analysis
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  • Microlocal Analysis and Complex Fourier Analysis
  • Written by author Fujita Keiko
  • Published by World Scientific Publishing Company, Incorporated, December 2002
Buy Digital  USD$99.99

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Book Categories

Authors

Preface
Vanishing of Stokes Curves1
Parabolic Equations with Singularity on the Boundary23
Residues: Analysis or Algebra?36
Moment Conditions for Pompeiu Problem Extended to General Radial Surfaces44
Heat Equation via Generalized Functions67
Bergman Transformation for Analytic Functionals on Some Balls81
Explicit Construction of Fourier Hyperfunctions Supported at Infinity99
On Infra-Red Singularities Associated with QC Photons115
On the Linear Hull of Exponentials in C[superscript n] and Applications to Convolution Equations135
Hyperfunctions and Kernel Method149
Generalized Fourier Transformations: The Work of Bochner and Carleman Viewed in the Light of the Theories of Schwartz and Sato166
The Effect of New Stokes Curves in the Exact Steepest Descent Method186
Fourier's Hyperfunctions and Heaviside's Pseudo-Differential Operators200
Geometric Aspects of Large Deviations for Random Walks on a Crystal Lattice215
Boehmians on the Sphere and Zonal Spherical Functions224
A New Lax Pair for the Sixth Painleve Equation Associated with so(8)238
On a Generalization of the Laurent Expansion253
Domains of Convergence of Laplace Series261
On the Singularities of Solutions of Nonlinear Partial Differential Equations in the Complex Domain273
Exponential Polynomials and the Fourier-Borel Transforms of Algebraic Local Cohomology Classes284
The Reproducing Kernels of the Space of Harmonic Polynomials in the Case of Real Rank 1297
On the Lame Series Representation of Analytic Hyperfunctions on a Two-Dimensional Complex Manifold317


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