[HTML][HTML] Equivalence between distributional and viscosity solutions for the double-phase equation

Y Fang, C Zhang - Advances in Calculus of Variations, 2022 - degruyter.com
We investigate the different notions of solutions to the double-phase equation-div⁡(| D⁢ u| p-
2⁢ D⁢ u+ a⁢(x)⁢| D⁢ u| q-2⁢ D⁢ u)= 0, which is characterized by the fact that both ellipticity …

[引用][C] Equivalence between distributional and viscosity solutions for the double-phase equation

C Zhang, Y Fang - Advances in Calculus of Variations, 2020 - elibrary.ru

Equivalence between distributional and viscosity solutions for the double-phase equation.

Y Fang, C Zhang - Advances in Calculus of Variations, 2022 - search.ebscohost.com
Keywords: Equivalence; double-phase equation; viscosity solution; distributional solution;
AH (-){\mathcal {A}{H (\,{\cdot}\,)}}-harmonic function; comparison principle; 35J92; 35D40; …

Equivalence between distributional and viscosity solutions for the double-phase equation

Y Fang, C Zhang - degruyter.com
We investigate the different notions of solutions to the double-phase equation− div (| Du| p−
2Du+ a (x)| Du| q− 2Du)= 0, which is characterized by the fact that both ellipticity and growth …

[PDF][PDF] EQUIVALENCE BETWEEN DISTRIBUTIONAL AND VISCOSITY SOLUTIONS FOR THE DOUBLE-PHASE EQUATION

Y FANG, C ZHANG - researchgate.net
We investigate the different notions of solutions to the double-phase equation− div (| Du| p−
2Du+ a (x)| Du| q− 2Du)= 0, which is characterized by the fact that both ellipticity and growth …

Equivalence between distributional and viscosity solutions for the double-phase equation

Y Fang, C Zhang - arXiv e-prints, 2020 - ui.adsabs.harvard.edu
We investigate the different notions of solutions to the double-phase equation $$-\dive (|
Du|^{p-2} Du+ a (x)| Du|^{q-2} Du)= 0, $$ which is characterized by the fact that both …

Equivalence between distributional and viscosity solutions for the double-phase equation

Y Fang, C Zhang - arXiv preprint arXiv:2005.01248, 2020 - arxiv.org
We investigate the different notions of solutions to the double-phase equation $$-\dive (|
Du|^{p-2} Du+ a (x)| Du|^{q-2} Du)= 0, $$ which is characterized by the fact that both …