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THE BOUNDEDNESS OF CERTAIN OPERATORS ON HOLDER AND SOBOLEV SPACES 被引量:4
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作者 Su Weiyi (Nanjing University,China)Liu Guangqi (Huabei Electronic Faculty University,China) 《Analysis in Theory and Applications》 1997年第1期18-32,共15页
The main topic in this note is to discuss the boundedness of pseudo-differential operators and para-product nptfators on ihe Holder and Sobotev space;, respectively It is the preparation of the thoery of Gibbs - Butze... The main topic in this note is to discuss the boundedness of pseudo-differential operators and para-product nptfators on ihe Holder and Sobotev space;, respectively It is the preparation of the thoery of Gibbs - Butzer deffereftital operators and differential equations. 展开更多
关键词 HAAR THE boundedNESS OF CERTAIN operatorS ON HOLDER AND SOBOLEV spaceS
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Asymptotically Isometric Copy of l~β(0<β<1) in Spacesof Bounded Linear Operators
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作者 Chen ZHI Mei Mei SONG 《Journal of Mathematical Research and Exposition》 CSCD 2011年第3期562-566,共5页
Assume X is a normed space,every x * ∈ S(X*) can reach its norm at some point in B(X),and Y is a β-normed space.If there is a quotient space of Y which is asymptotically isometric to l β,then L(X,Y) contain... Assume X is a normed space,every x * ∈ S(X*) can reach its norm at some point in B(X),and Y is a β-normed space.If there is a quotient space of Y which is asymptotically isometric to l β,then L(X,Y) contains an asymptotically isometric copy of l β.Some sufficient conditions are given under which L(X,Y) fails to have the fixed point property for nonexpansive mappings on closed bounded β-convex subsets of L(X,Y). 展开更多
关键词 asymptotically isometric copy space of bounded linear operators quotient space fixed point property.
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Existence results for degenerate p(x)-Laplace equations with Leray-Lions type operators 被引量:1
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作者 HO Ky SIM Inbo 《Science China Mathematics》 SCIE CSCD 2017年第1期133-146,共14页
We show the existence and multiplicity of solutions to degenerate p(x)-Laplace equations with Leray-Lions type operators using direct methods and critical point theories in Calculus of Variations and prove the uniquen... We show the existence and multiplicity of solutions to degenerate p(x)-Laplace equations with Leray-Lions type operators using direct methods and critical point theories in Calculus of Variations and prove the uniqueness and nonnegativeness of solutions when the principal operator is monotone and the nonlinearity is nonincreasing. Our operator is of the most general form containing all previous ones and we also weaken assumptions on the operator and the nonlinearity to get the above results. Moreover, we do not impose the restricted condition on p(x) and the uniform monotonicity of the operator to show the existence of three distinct solutions. 展开更多
关键词 p(x)-Laplacian weighted variable exponent Lebesgue-Sobolev spaces multiplicity a priori bound Leray-Lions type operators
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