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ON TERM BY TERM DYADIC DIFFERENTIABILITY OF WALSH-KACZMARZ SERIES 被引量:2
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作者 Gyorgy Gdt(College of Nyiregyhaza, Hungary) 《Analysis in Theory and Applications》 2003年第1期55-75,共21页
The aim of this paper is to prove the following theorem concerning the term by term differentiation the-orem of Walsh-Kaczmarz series. Let (ck) be a decreasing real sequence withare integrable functions and f(x) is a.... The aim of this paper is to prove the following theorem concerning the term by term differentiation the-orem of Walsh-Kaczmarz series. Let (ck) be a decreasing real sequence withare integrable functions and f(x) is a. e. dyadic (or Butzer and Wagner) differentiate withThe function Kk means the kth Walsh-Kaczmarz function. 展开更多
关键词 dyadic (Butzer and Wagner) differentiability Walsh-Kaczmarz series monotone coefficients Fejer kernels
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MONOTONICITY IN ORLICZ-LORENTZ SEQUENCE SPACES EQUIPPED WITH THE ORLICZ NORM 被引量:1
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作者 巩万中 张道祥 《Acta Mathematica Scientia》 SCIE CSCD 2016年第6期1577-1589,共13页
In Orlicz-Lorentz sequence space Aψ,w with the Orlicz norm, uniform monotonic- ity, points of upper local uniform monotonicity and lower local uniform monotonicity are characterized. Moreover, the monotonicity coeffi... In Orlicz-Lorentz sequence space Aψ,w with the Orlicz norm, uniform monotonic- ity, points of upper local uniform monotonicity and lower local uniform monotonicity are characterized. Moreover, the monotonicity coefficient in Aψ,w are discussed. 展开更多
关键词 Orlicz-Lorentz sequence space Orlicz norm point of upper (lower) local uni-form monotonicity uniform monotonicity monotone coefficient
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Mc Kean–Vlasov BSDEs with Locally Monotone Coefficient
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作者 Brahim BOUFOUSSI Soufiane MOUCHTABIH 《Acta Mathematica Sinica,English Series》 SCIE CSCD 2023年第7期1414-1424,共11页
We consider a McKean Vlasov backward stochastic differential equation(MVBSDE) of the form Y_(t)=-F(t,Y_(t),Z_(t),[Y_(t)]) dt+Z_(t) dB_(t),Y_(T)=ξ,where [Y_(t)] stands for the law of Y,.We show that if F is locally mo... We consider a McKean Vlasov backward stochastic differential equation(MVBSDE) of the form Y_(t)=-F(t,Y_(t),Z_(t),[Y_(t)]) dt+Z_(t) dB_(t),Y_(T)=ξ,where [Y_(t)] stands for the law of Y,.We show that if F is locally monotone in y,locally Lipschitz with respect to z and law's variable,and the monotonicity and Lipschitz constants κ_(n),L_(n) are such that L_(n)^(2)+κ_(n)^(+)=O(log(N)),then the MVBSDE has a unique stable solution. 展开更多
关键词 McKean–Vlasov BSDE locally monotone coefficient stability
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Upper(Lower) Monotone Coefficient of a Point in Orlicz Function Spaces
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作者 Hong Shi MA Xin Bo LIU 《Acta Mathematica Sinica,English Series》 SCIE CSCD 2016年第5期585-598,共14页
The calculation expressions of upper (lower) monotone coefficient of a point in Orlicz function spaces are given.
关键词 Orlicz function space LM upper (lower) monotone coefficient upper (lower) locally uniform monotone point
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