A Parabolic Harnack Principle for Balanced Difference Equations in Random Environments
- Location
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Deutsche Nationalbibliothek Frankfurt am Main
- ISSN
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1432-0673
- Extent
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Online-Ressource
- Language
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Englisch
- Notes
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online resource.
- Bibliographic citation
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A Parabolic Harnack Principle for Balanced Difference Equations in Random Environments ; volume:245 ; number:2 ; day:13 ; month:6 ; year:2022 ; pages:899-947 ; date:8.2022
Archive for rational mechanics and analysis ; 245, Heft 2 (13.6.2022), 899-947, 8.2022
- Creator
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Berger, Noam
Criens, David
- Contributor
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SpringerLink (Online service)
- DOI
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10.1007/s00205-022-01793-1
- URN
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urn:nbn:de:101:1-2022091922554686447021
- Rights
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Open Access; Der Zugriff auf das Objekt ist unbeschränkt möglich.
- Last update
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15.08.2025, 7:24 AM CEST
Data provider
This object is provided by:
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Deutsche Nationalbibliothek. If you have any questions about the object, please contact the data provider.
Associated
- Berger, Noam
- Criens, David
- SpringerLink (Online service)
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Hölder continuity and Harnack estimate for non-homogeneous parabolic equations
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Finite difference schemes for the parabolic p-Laplace equation
IMPLICIT DIFFERENCE METHODS FOR NONLINEAR PARABOLIC FUNCTIONAL DIFFERENTIAL SYSTEMS
Relativistic LCAO with Minimax Principle and New Balanced Basis Sets
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A Liouville comparison principle for solutions of quasilinear singular parabolic inequalities
Well-posedness of parabolic difference equations
Parabolic Boundary Harnack Inequalities with Right-Hand Side
Implicit difference schemes for quasilinear parabolic functional equations
Intrinsic Harnack’s Inequality for a General Nonlinear Parabolic Equation in Non-divergence Form
Harnack inequality for parabolic equations with coefficients depending on time
Hölder continuity and Harnack estimate for non-homogeneous parabolic equations
A comparison principle for doubly nonlinear parabolic partial differential equations
Finite difference schemes for the parabolic p-Laplace equation
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Comparison Principle For Quasilinear Parabolic Inclusions with Clarke’s Gradient