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- Q3278575 subject Q8308618.
- Q3278575 abstract "In mathematics, a Cauchy boundary condition /koʊˈʃiː/ augments an ordinary differential equation or a partial differential equation with conditions that the solution must satisfy on the boundary; ideally so to ensure that a unique solution exists. A Cauchy boundary condition specifies both the function value and normal derivative on the boundary of the domain. This corresponds to imposing both a Dirichlet and a Neumann boundary condition. It is named after the prolific 19th century French mathematical analyst Augustin Louis Cauchy.".
- Q3278575 wikiPageWikiLink Q1149279.
- Q3278575 wikiPageWikiLink Q1193699.
- Q3278575 wikiPageWikiLink Q1332643.
- Q3278575 wikiPageWikiLink Q192439.
- Q3278575 wikiPageWikiLink Q193846.
- Q3278575 wikiPageWikiLink Q2627459.
- Q3278575 wikiPageWikiLink Q271977.
- Q3278575 wikiPageWikiLink Q2992268.
- Q3278575 wikiPageWikiLink Q383851.
- Q3278575 wikiPageWikiLink Q395.
- Q3278575 wikiPageWikiLink Q465274.
- Q3278575 wikiPageWikiLink Q748993.
- Q3278575 wikiPageWikiLink Q8308618.
- Q3278575 wikiPageWikiLink Q875399.
- Q3278575 wikiPageWikiLink Q8814.
- Q3278575 comment "In mathematics, a Cauchy boundary condition /koʊˈʃiː/ augments an ordinary differential equation or a partial differential equation with conditions that the solution must satisfy on the boundary; ideally so to ensure that a unique solution exists. A Cauchy boundary condition specifies both the function value and normal derivative on the boundary of the domain. This corresponds to imposing both a Dirichlet and a Neumann boundary condition.".
- Q3278575 label "Cauchy boundary condition".