4.2 Article

A maximum principle for semicontinuous functions applicable to integro-partial differential equations

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SPRINGER INTERNATIONAL PUBLISHING AG
DOI: 10.1007/s00030-005-0031-6

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integro-partial differential equation; viscosity solution; comparison principle; uniqueness; Bellman equation; Isaacs equation

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We formulate and prove a non-local maximum principle for semicontinuous functions in the setting of fully nonlinear and degenerate elliptic integro-partial differential equations with integro operators of second order. Similar results have been used implicitly by several researchers to obtain compare/uniqueness results for integro-partial differential equations, but proofs have so far been lacking.

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