$0$-$1$ Laws of a Probability Measure on a Locally Convex Space
スポンサーリンク
概要
著者
-
Takahashi Yasuji
Department Of Mathematics Yamaguchi University
-
Okazaki Yoshiaki
Department Of Artificial Intelligence Kyushu Inst. Of Technology
関連論文
- COMMUTATIVE BANACH ALGEBRAS AND BSE-NORM
- ON n-TH VON NEUMANN-JORDAN CONSTANTS FOR BANACH SPACES
- Generalized Clarkson's Inequalities for Lebesgue-Bochner Spaces
- A Generalization of Hanner's Inequality
- A Generalization of the Hanner's Inequality and the Type 2 (Cotype 2) Constant of a Banach Space
- On the solutions of set-valued stochastic differential equations in M-type 2 Banach spaces
- The Structure of the Quasi-invariant Set of a Linear Measure
- The Ergodicity of the Convolution $\mu*\nu$ on a Vector Space
- $0$-$1$ Laws of a Probability Measure on a Locally Convex Space
- The Converse of Minlos' Theorem : Dedicated to Professor Tsuyoshi Ando on the occasion of his sixtieth birthday
- GENERALIZATIONS OF THE HLAWKA'S INEQUALITY
- On Subspaces of L_p and Jordan-von Neumann Constant
- The Converse of Badrikian's Theorem
- The Equivalence of the Rademacher Translations of an Infinite Product Measure
- Invariance of Fuzzy Measure
- DOUBLING CONDITION AND LINEARITY OF THE SEQUENCE SPACE Λp(ƒ)
- METRICS ON THE SEQUENCE SPACE Λp (f)