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Gérard Bourdaud 《Comptes Rendus Mathematique》2005,340(3):221-224
Let us assume that , , and . If f and g are functions in the Besov space , such that g is real valued and such that , then the composed function belongs to . To cite this article: G. Bourdaud, C. R. Acad. Sci. Paris, Ser. I 340 (2005). 相似文献
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Let be a field of q elements, where q is a power of an odd prime p. The polynomial defined by has the property that where ρ is the quadratic character on . This univariate identity was applied to prove a recent theorem of N. Katz. We formulate and prove a bivariate extension, and give an application to quadratic residuacity. 相似文献
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This paper is devoted to studying the dynamical properties of solutions of , where is an integer, and is a transcendental entire function of finite order. We find the lower bound on the radial distribution of Julia sets of provided that and is a solution base of such equations. 相似文献
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