@article{HUANG2025, 
author = {Boai HUANG and Shaopeng XU},
title = {Renormalized solutions of p(x)-Laplace equations with an optional low order term},
year = {2025},
journal = {Natural Science of Hainan University},
volume = {43},
number = {2},
pages = {198-207},
keywords = {renormalized solutions, variable index space, Dirichlet boundary},
url = {https://www.sciopen.com/article/10.15886/j.cnki.hdxbzkb.2024062101},
doi = {10.15886/j.cnki.hdxbzkb.2024062101},
abstract = {In the report, the existence of the renormalized solutions of the Dirichlet boundary conditions, which can be satisfied by p(x)-Laplace elliptic equations with an optional low order term in bounded domains Ω, was studied. The low order term H was optional, and which satisfied certain growth conditions, the right end item f belonged to L1 data. The function space theory, the truncation functions, and the gradient estimation methods were used to prove the existence of the renormalization solutions for p(x)-Laplace equations.}
}