Hyperfunctions and Pseudo-Differential Equations
Hyperfunctions and Pseudo-Differential Equations Proceedings of a Conference at Katata, 1971 / [electronic resource] :
edited by Hikosaburo Komatsu.
- X, 534 p. online resource.
- Lecture Notes in Mathematics, 287 0075-8434 ; .
- Lecture Notes in Mathematics, 287 .
An introduction to the theory of hyperfunctions -- Edge of the wedge theorem and hyperfunction -- Solutions Hyperfonctions Du Probleme De Cauchy -- On the global existence of real analytic solutions of linear differential equations -- Fundamental principle and extension of solutions of linear differential equations with constant coefficients -- On abstract cauchy problems in the sense of hyperfunction -- On a markovian property of stationary gaussian processes with a multi-dimensional parameter -- Ultradistributions and hyperfunctions -- Hyperfunctions and linear partial differential equations -- Relative cohomology of sheaves of solutions of differential equations -- Theory of microfunctions -- Foundation of the theory of pseudo-differential equations -- Structure of systems of pseudo-differential equations.
9783540385066
10.1007/BFb0068143 doi
Global analysis (Mathematics).
Analysis.
QA299.6-433
515
An introduction to the theory of hyperfunctions -- Edge of the wedge theorem and hyperfunction -- Solutions Hyperfonctions Du Probleme De Cauchy -- On the global existence of real analytic solutions of linear differential equations -- Fundamental principle and extension of solutions of linear differential equations with constant coefficients -- On abstract cauchy problems in the sense of hyperfunction -- On a markovian property of stationary gaussian processes with a multi-dimensional parameter -- Ultradistributions and hyperfunctions -- Hyperfunctions and linear partial differential equations -- Relative cohomology of sheaves of solutions of differential equations -- Theory of microfunctions -- Foundation of the theory of pseudo-differential equations -- Structure of systems of pseudo-differential equations.
9783540385066
10.1007/BFb0068143 doi
Global analysis (Mathematics).
Analysis.
QA299.6-433
515