Harnack Inequality for Mixed Local and Nonlocal Parabolic p-Laplace Equations
Author:
Funder
National Natural Science Foundation of China
Publisher
Springer Science and Business Media LLC
Subject
Geometry and Topology
Link
https://link.springer.com/content/pdf/10.1007/s12220-022-01173-x.pdf
Reference32 articles.
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2. Blazevski, D., del-Castillo-Negrete, D.: Local and nonlocal anisotropic transport in reversed shear magnetic fields: shearless Cantori and nondiffusive transport. Phys. Rev. E 87(6), 063106 (2013)
3. Bögelein, V., Heran, A., Schätzler, L., Singer, T.: Harnack’s inequality for doubly nonlinear equations of slow diffusion type. Calc. Var. Partial Differ. Equ. 60, 215 (2021)
4. Brasco, L., Lindgren, E., Strömqvist, M.: Continuity of solutions to a nonlinear fractional diffusion equation. J. Evol. Equ. 21, 4319–4381 (2021)
5. Chen, Z., Kim, P., Song, R., Vondraček, Z.: Boundary Harnack principle for $$\Delta +\Delta ^{\alpha /2}$$. Trans. Am. Math. Soc. 364(8), 4169–4205 (2012)
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