Results 71 to 80 of about 315,893 (200)
The fixed point property in Musielak-Orlicz sequence spaces [PDF]
summary:In this paper, we give necessary and sufficient conditions for a point in a Musielak-Orlicz sequence space equipped with the Orlicz norm to be an {\bf H}-point.
Cui, Yunan, Thompson, H. Bevan
core +1 more source
Complex Convexity of Musielak-Orlicz Function Spaces Equipped with the p-Amemiya Norm
The complex convexity of Musielak-Orlicz function spaces equipped with the p-Amemiya norm is mainly discussed.
Lili Chen, Yunan Cui, Yanfeng Zhao
doaj +1 more source
Matrix Freedman Inequality for Sub‐Weibull Martingales
ABSTRACT In this paper, we establish a matrix Freedman inequality for martingales with sub‐Weibull tails. Under conditional ψα$$ {\psi}_{\alpha } $$ control of the increments, the top eigenvalue admits a non‐asymptotic tail bound with explicit, dimension‐aware constants.
Íñigo Torres
wiley +1 more source
Locally Nearly Uniformly Convex Points in Orlicz Spaces Equipped with the Luxemburg Norm
This research explores two novel geometric concepts—nearly convex points and locally nearly uniformly convex points within the frameworks of Banach spaces and Orlicz spaces equipped with the Luxemburg norm.
Yunan Cui, Xiaoxia Wang, Yaoming Niu
doaj +1 more source
Multiplicity results for logarithmic double phase problems via Morse theory
Abstract In this paper, we study elliptic equations of the form −divL(u)=f(x,u)inΩ,u=0on∂Ω,$$\begin{align*} -\operatorname{div}\mathcal {L}(u)=f(x,u)\quad \text{in }\Omega, \quad u=0 \quad \text{on } \partial \Omega, \end{align*}$$where divL$\operatorname{div}\mathcal {L}$ is the logarithmic double phase operator given by div|∇u|p−2∇u+μ(x)|∇u|q(e+|∇u ...
Vicenţiu D. Rădulescu +2 more
wiley +1 more source
On some fractional order hardy inequalities
Weighted inequalities for fractional derivatives (= fractional order Hardy-type inequalities) have recently been proved in [4] and [1]. In this paper, new inequalities of this type are proved and applied.
Lars-Erik Persson +2 more
doaj +2 more sources
Superlinear perturbations of a double‐phase eigenvalue problem
Abstract We consider a perturbed version of an eigenvalue problem for the double‐phase operator. The perturbation is superlinear, but need not satisfy the Ambrosetti–Robinowitz condition. Working on the Sobolev–Orlicz space W01,η(Ω)$ W^{1,\eta }_{0}(\Omega)$ with η(z,t)=α(z)tp+tq$ \eta (z,t)=\alpha (z)t^{p}+t^{q}$ for 1
Yunru Bai +2 more
wiley +1 more source
KARAKTERISTIK OPERATOR PENGALI SEBAGAI PEMBANGUN NORM PADA RUANG ORLICZ [PDF]
Ruang Orlicz merupakan perluasan dari ruang , yang diperkenalkan oleh Z.W Rirnbaum dan W. Orlicz pada tahun 1931. Diketahui bahwa ruang Orlicz merupakan salah satu dari ruang Banach.
Rukmana, Indra
core
On uniformly nonsquare points and nonsquare points of Orlicz spaces [PDF]
summary:For Orlicz spaces endowed with the Orlicz norm and the Luxemburg norm, the criteria for uniformly nonsquare points and nonsquare points are ...
Li, Yanhong, Wang, Tingfu, Shi, Zhongrui
core +1 more source
Strongly Exposed Points of Orlicz Sequence Spaces Equipped with the p-Amemiya Norm
Using some new techniques, criteria for strongly exposed points of Orlicz sequence spaces generated by arbitrary Orlicz function and equipped with the p-Amemiya (1
Xiaoyan Li, Yunan Cui
doaj +1 more source

