Theory of General Fourier Hyperfunctions
スポンサーリンク
概要
- 論文の詳細を見る
In this article, we construct, by the duality method, the theory of general Fourier hyperfunctions valued in a locally convex topological vector space, which is not necessarily a Frechet space. We realize, by the duality method, general Fourier analytic-linear mappings and general Fourier hyperfunctions. We prove analogs of Schwartz's Kernel Theorem for them. Further we define several operations on them.
- 徳島大学の論文
- 2003-02-25
著者
関連論文
- Theory of Infraexponential Holomorphic Functions
- Theory of (Vector-Valued) Sato Hyperfunctions on a Real-Analytic Manifold
- Theory of General Fourier Hyperfunctions
- Methods of Renormalization and Distributions