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- Q5900506 subject Q7163620.
- Q5900506 subject Q7481096.
- Q5900506 abstract "The Hopf maximum principle is a maximum principle in the theory of second order elliptic partial differential equations and has been described as the "classic and bedrock result" of that theory. Generalizing the maximum principle for harmonic functions which was already known to Gauss in 1839, Eberhard Hopf proved in 1927 that if a function satisfies a second order partial differential inequality of a certain kind in a domain of Rn and attains a maximum in the domain then the function is constant. The simple idea behind Hopf's proof, the comparison technique he introduced for this purpose, has led to an enormous range of important applications and generalizations.".
- Q5900506 wikiPageWikiLink Q1052034.
- Q5900506 wikiPageWikiLink Q1058681.
- Q5900506 wikiPageWikiLink Q1192869.
- Q5900506 wikiPageWikiLink Q1318998.
- Q5900506 wikiPageWikiLink Q1552291.
- Q5900506 wikiPageWikiLink Q1914255.
- Q5900506 wikiPageWikiLink Q213363.
- Q5900506 wikiPageWikiLink Q339011.
- Q5900506 wikiPageWikiLink Q3607962.
- Q5900506 wikiPageWikiLink Q41585.
- Q5900506 wikiPageWikiLink Q599027.
- Q5900506 wikiPageWikiLink Q61046.
- Q5900506 wikiPageWikiLink Q6722.
- Q5900506 wikiPageWikiLink Q6823732.
- Q5900506 wikiPageWikiLink Q7163620.
- Q5900506 wikiPageWikiLink Q726212.
- Q5900506 wikiPageWikiLink Q7481096.
- Q5900506 wikiPageWikiLink Q845060.
- Q5900506 wikiPageWikiLink Q86070.
- Q5900506 comment "The Hopf maximum principle is a maximum principle in the theory of second order elliptic partial differential equations and has been described as the "classic and bedrock result" of that theory.".
- Q5900506 label "Hopf maximum principle".