G. Yuan

most cited

L^{0}

--convex compactness and random normal structure in

L^{0} (F, B)

1 citations · 2 across the 2 of their papers we have counts for

collaborators

Showing math.FAShow all

3 papers · 1 filter

math.FA2023

Fixed Point Theorems for Upper Semicontinuous Set-valued Mappings in $p$ -Vector Spaces

George Xianzhi Yuan

The goal of this paper is to establish a general fixed point theorem for compact single-valued continuous mapping in Hausdorff p-vector spaces, and the fixed point theorem for uppe…

math.FA2022★ 1 cited

Nonlinear Analysis in p-Vector Spaces for Singe-Valued 1-Set Contractive Mappings

George Xianzhi Yuan

The goal of this paper is to develop some fundamental and important nonlinear analysis for single-valued mappings under the framework of p-vector spaces, in particular, for locally…

math.FA2019★ 1 cited

$L^{0}$ --convex compactness and random normal structure in $L^{0} (F, B)$

Tiexin Guo, Erxin Zhang, Yachao Wang +1

Let $(B, ∥ \cdot ∥)$ be a Banach space, $(Ω, F, P)$ a probability space and $L^{0} (F, B)$ the set of equivalence classes of strong random elements (or strongly measur…

Fixed Point Theorems for Upper Semicontinuous Set-valued Mappings in p-Vector Spaces

Nonlinear Analysis in p-Vector Spaces for Singe-Valued 1-Set Contractive Mappings

L0--convex compactness and random normal structure in L0(F,B)

Fixed Point Theorems for Upper Semicontinuous Set-valued Mappings in $p$ -Vector Spaces

$L^{0}$ --convex compactness and random normal structure in $L^{0} (F, B)$