Theory of (Vector Valued) Fourier Hyperfunctions. Their Realization as Boundary Values of (Vector Valued) Slowly Increasing Holomorphic Functions, (I)
スポンサーリンク
概要
著者
関連論文
- Synthesis and Magnetic Properties of a Planar Binuclear Copper(II) Phthalocyanine Complex
- Theory of (Vector Valued) Fourier Hyperfunctions. Their Realization as Boundary Values of (Vector Valued) Slowly Increasing Holomorphic Functions (IV)
- Sputtering Behavior of Boron Using Electron Cyclotron Resonance Plasma
- Electron Cyclotron Resonance Discharge of Sublimation Gas of Decaborane and Its Application to Preparation of Boron Thin Films ( Plasma Processing)
- Electron Cyclotron Resonance Discharge of Gas Sublimated from Decaborane by CO_2 Laser Irradiation
- Theory of (Vector Valued) Fourier Hyperfunctions. : Their Realization as Boundary Values of (Vector Valued) Slowly Increasing Holomorphic Function, (V)
- Boundary Values of (Slowly Increasing) Holomorphic Functions
- Theory of (Vector Valued) Fourier Hyperfunctions. Their Realization as Boundary Values of (Vector Valued) Slowly Increasing Holomorphic Functions, (III)
- Errata of "Theory of (Vector Valued) Fourier Hyperfunctions. Their Realization as Boundary Values of (Vector Valued) Slowly Increasing Holomorphic Functions, (III), J. Math. Tokushima Univ., 23(1989), 23-38"
- Stationary Fourier Hyperfields
- On the Borel Graph Theorem and the Open Mapping Theorem
- Ion Bombardment Effect on Hydrogen Content in Boron Thin Films Prepared by Electron Cyclotron Resonance Discharge of Diluted Decaborane Gases
- Theory of Fourier Microfunctions of Several Types (I)
- Sato Hyperfunctions Valued in a Locally Convex Space
- Stationary Fourier Hyperprocesses
- On the Oka-Cartan-Kawai Theorem B for the Sheaf ${}\sp E{\tilde {\cal O}}$ : Dedicated to professor Hisaaki Yoshizawa on his 60th birthday
- On the Theory of Vector Valued Hyperfunctions
- Theory of (Vector Valued) Sato Hyperfunctions. Their Realization as Boundary Values of (Vector Valued) Holomorphic Functions
- Theory of Analytic Linear Mappings, I. General Theory
- Theory of (Vector Valued) Fourier Hyperfunctions. Their Realization as Boundary Values of (Vector Valued) Slowly Increasing Holomorphic Functions, (II)
- Theory of (Vector Valued) Fourier Hyperfunctions. Their Realization as Boundary Values of (Vector Valued) Slowly Increasing Holomorphic Functions, (I)
- Analytic Linear Mappings and Vector Valued Hyperfunctions