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Ge Dong
Institution:
Shanghai Technical Institute of Electronics & Information
Observed institutions:
Shanghai University,
Tongji University,
Shanghai Technical Institute of Electronics & Information,
Shanghai University of Medicine and Health Sciences,
Shanghai Jian Qiao University
ORCID:
0000-0001-8019-640X
Observed ORCID:
0000-0001-8019-640X
OpenAlex ID:
A5084523405
Existence results for some nonlinear elliptic equations with measure data in Orlicz-Sobolev spaces
2015
·
Ge Dong
, Xiaochun Fang
·
Boundary Value Problems
·
23
PDF
Differential equations of divergence form in separable Musielak-Orlicz-Sobolev spaces
2016
·
Ge Dong
, Xiaochun Fang
·
Boundary Value Problems
·
21
PDF
An existence theorem for weak solutions for a class of elliptic partial differential systems in Orlicz spaces
2006
·
Ge Dong
, Zhongrui Shi
·
Nonlinear Analysis
·
14
An existence theorem for weak solutions for a class of elliptic partial differential systems in general Orlicz–Sobolev spaces
2007
·
Ge Dong
·
Nonlinear Analysis
·
12
Variational Inequalities with Multivalued Lower Order Terms and Convex Functionals in Orlicz-Sobolev Spaces
2015
·
Ge Dong
, Xiaochun Fang
·
Journal of Function Spaces
·
7
PDF
Elliptic equations with measure data in Orlicz spaces
2008
·
Ge Dong
·
DOAJ (DOAJ: Directory of Open Access Journals)
·
7
Barrier Solutions of Elliptic Differential Equations in Musielak-Orlicz-Sobolev Spaces
2021
·
Ge Dong
, Xiaochun Fang
·
Journal of Function Spaces
·
6
PDF
Positive solutions to nonlinear inclusion problems in Orlicz–Sobolev spaces
2019
·
Ge Dong
, Xiaochun Fang
·
Applicable Analysis
·
6
The Sub-Supersolution Method and Extremal Solutions of Quasilinear Elliptic Equations in Orlicz-Sobolev Spaces
2018
·
Ge Dong
, Xiaochun Fang
·
Journal of Function Spaces
·
4
PDF
Local boundedness of weak solutions to an inclusion problem in Musielak–Orlicz–Sobolev spaces
2024
·
Ge Dong
, Xiaochun Fang
·
Indian Journal of Pure and Applied Mathematics
·
2
Solutions to the System of Operator Equations A1X=C1 , XB2=C2 , and A3XB3=C3 on Hilbert C* -Modules
2013
·
Xiaochun Fang
, Enran Hou
, et al.
·
Abstract and Applied Analysis
·
2
PDF
Existence and $$L^{\infty }$$-Estimates of the Solutions to a Class of Inclusion Problems
2024
·
Ge Dong
, Xiaochun Fang
·
Bulletin of the Malaysian Mathematical Sciences Society
·
1
Existence of Solutions for Inclusion Problems in Musielak-Orlicz-Sobolev Space Setting
2023
·
Ge Dong
, Xiaochun Fang
·
Journal of Function Spaces
·
1
PDF
Positive Solutions for the Eigenvalue Problem of Semipositone Fractional Order Differential Equation with Multipoint Boundary Conditions
2014
·
Ge Dong
·
Abstract and Applied Analysis
·
1
PDF
Orlicz sequence spaces that are uniformly rotund in a weakly compact set of directions
2007
·
Zhongrui Shi
, YuanDi Wang
, et al.
·
Colloquium Mathematicum
·
1
PDF
Local Hölder continuity for nonlinear inclusion problems
2026
·
Ge Dong
·
European Journal of Mathematics
Regularity of perturbed variable exponent double phase functionals
2025
·
Ge Dong
, Changsheng Bao
·
Journal of Physics Conference Series
On the Minimal Solutions of Variational Inequalities in Orlicz-Sobolev Spaces
2021
·
Ge Dong
·
Chinese Annals of Mathematics Series B
Erratum to: Existence results for some nonlinear elliptic equations with measure data in Orlicz-Sobolev spaces
2017
·
Ge Dong
, Xiaochun Fang
·
Boundary Value Problems
PDF
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Works count:
19
Citation count:
108
H-index:
6
I10-index:
4
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