Can I read $L^{\Phi(A(x,\cdot))}$ estimate for the gradient in $W^{1,A(x,\cdot)}$ on EtoBox?

$L^{\Phi(A(x,\cdot))}$ estimate for the gradient in $W^{1,A(x,\cdot)}$ by Liu, Duchao; Wang, Beibei; Yang, Sibei is a scholarly article available to read on EtoBox.

What is $L^{\Phi(A(x,\cdot))}$ estimate for the gradient in $W^{1,A(x,\cdot)}$ about?

Under appropriate assumptions on the $N(\Omega)$-fucntion, the $L^{\Phi(A(x,\cdot))}$ estimate for the gradient of the minimizers of a class of energy functional in Musielak-Orlicz-Sobolev space $W^{1,A(x,\cdot)}$ is presented by using Calder\'{o}n-Zygmund decomposition.

Author

Liu, Duchao; Wang, Beibei; Yang, Sibei

Published

2018

Language

EN