The directional subdifferential of the difference of two convex functions
We provide a criterion giving a formula for the directional (or contingent) subdifferential of the difference of two convex functions. We even extend it to the difference of two approximately starshaped functions.
Jean-Paul Penot
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New duality results for evenly convex optimization problems. [PDF]
Optimization, 2021 Fajardo MD, Grad SM, Vidal J.
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The Hadwiger theorem on convex functions, III: Steiner formulas and mixed Monge-Ampère measures. [PDF]
Calc Var Partial Differ Equ, 2022 Colesanti A, Ludwig M, Mussnig F.
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Funtions invexas diferentiables and the theorem of karushkuhn-tucker
, 2007 En 1980 apareció la definición de Función Invexa, que generaliza la definición clásica deFunción Convexa. Después de éste descubrimiento, varios estudios fueros hechos sobrela teoría matemática de ésta nueva clase de funciones a fin de garantizar la ...
Vesga Mantilla, Carolina
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Investigation of the functions of n-3 very-long-chain PUFAs in skin using in vivo Atlantic salmon and in vitro human and fish skin models. [PDF]
Br J Nutr, 2023 Torrissen M +8 more
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Jensen-Steffensen inequality for strongly convex functions. [PDF]
J Inequal Appl, 2018 Klaričić Bakula M.
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Schur convexity of the generalized geometric Bonferroni mean and the relevant inequalities. [PDF]
J Inequal Appl, 2018 Shi HN, Wu SH.
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Integral inequalities under beta function and preinvex type functions. [PDF]
Springerplus, 2016 Ahmad I.
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Improvements of the Hermite-Hadamard inequality for the simplex. [PDF]
J Inequal Appl, 2017 Pavić Z.
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