Kevin R. Payne – författare
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5 produkter
Comparison Principles for General Potential Theories and PDEs
Av Marco Cirant, F. Reese Harvey m. fl.
Inbunden, 2023
1494 kr
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An examination of the symbiotic and productive relationship between fully nonlinear partial differential equations and generalized potential theoriesIn recent years, there has evolved a symbiotic and productive relationship between fully nonlinear partial differential equations and generalized …
Comparison Principles for General Potential Theories and PDEs
Av Marco Cirant, F. Reese Harvey m. fl.
Häftad, 2023
644 kr
Lägg i varukorg
An examination of the symbiotic and productive relationship between fully nonlinear partial differential equations and generalized potential theoriesIn recent years, there has evolved a symbiotic and productive relationship between fully nonlinear partial differential equations and generalized …
Comparison Principles for General Potential Theories and PDEs
(AMS-218)
Av Kevin R. Payne, H. Blaine Lawson m. fl.
E-bok, 2023
884 kr
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An examination of the symbiotic and productive relationship between fully nonlinear partial differential equations and generalized potential theories In recent years, there has evolved a symbiotic and productive relationship between fully nonlinear partial differential equations and generalized …
Primer on Semiconvex Functions in General Potential Theories
Av Kevin R. Payne, Davide Francesco Redaelli
Häftad, 2025
769 kr
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This book examines the symbiotic interplay between fully nonlinear elliptic partial differential equations and general potential theories of second order. Starting with a self-contained presentation of the classical theory of first and second order differentiability properties of convex functions, …
Primer on Semiconvex Functions in General Potential Theories
Av Davide Francesco Redaelli, Kevin R. Payne
E-bok, 2025
978 kr
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This book examines the symbiotic interplay between fully nonlinear elliptic partial differential equations and general potential theories of second order. Starting with a self-contained presentation of the classical theory of first and second order differentiability properties of convex functions, …
