SUR LA CONDITON (S) DE KAWAI ET LA PROPRIÉTÉ DE CROISSANCE RÉGULIÈRE D'UNE FONCTION SOUS-HARMONIQUE ET D'UNE FONCTION ENTIÈRE

Author:

ISHIMURA Ryuichi,OKADA Jun-ichi

Publisher

Faculty of Mathematics, Kyushu University

Subject

General Mathematics

Reference11 articles.

1. [1] O.V. Epifanov, Criteria for a convolution to be epimorphic in arbitrary regions of the complex plaine, Mat. Zametki, 31 (1974), 695-705 (Soviet Math. Notes, 31 (1982). 354-359).

2. [2] Yu. Favorov, On the addition on the indicators of entire and subharmonic functions of several variables, Mat. Sb., 105 (147) (1978), 128-140.

3. [3] R. Ishimura, A remark on the characteristic set for convolution equations, Mem. Fac. Sci. Kyushu Univ., 46 (1992), 195-199.

4. [4] R. Ishimura et Y. Okada, The existence and continuation of holomorphic solutions for convolution equations in tube domains, à paraître dans la Bull. Soc. Math. France.

5. [5] T. Kawai, On the theory of Fourier hyperfunctions and its applications to partial differential equations with constant coefficients, J. Fac. Sci. Univ. Tokyo, Sect. IA Math., 17 (1978), 467-517.

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