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Optimization
A Journal of Mathematical Programming and Operations Research
Volume 52, 2003 - Issue 1
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Original Articles

ρ-Invex Functions and ( F , ρ)Convex Functions: Properties and Equivalences

Pages 65-74 | Published online: 27 Oct 2010

Keep up to date with the latest research on this topic with citation updates for this article.

Read on this site (4)

Riccardo Cambini & Laura Carosi. (2019) A note on scalar “generalized” invexity. Journal of Information and Optimization Sciences 40:3, pages 615-632.
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G.J. Zalmai & Qinghong Zhang. (2012) Optimality Conditions and Duality in Nonsmooth Semiinfinite Programming. Numerical Functional Analysis and Optimization 33:4, pages 452-472.
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Tadeusz Antczak & Aleksandra Stasiak. (2010) (Φ, ρ)-Invexity in Nonsmooth Optimization. Numerical Functional Analysis and Optimization 32:1, pages 1-25.
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Krzysztof Kisiel. (2009) Characterization Theorems Associated with (F, ρ)-Convex and (F, ρ)-Pseudoconvex Functions. Numerical Functional Analysis and Optimization 30:7-8, pages 773-783.
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Articles from other publishers (5)

Giorgio Giorgi, Bienvenido Jiménez & Vicente NovoGiorgio Giorgi, Bienvenido Jiménez & Vicente Novo. 2023. Basic Mathematical Programming Theory. Basic Mathematical Programming Theory 317 382 .
Manuel Arana-Jiménez, Riccardo Cambini & Laura Carosi. (2016) A reduced formulation for pseudoinvex vector functions. Annals of Operations Research 269:1-2, pages 21-27.
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Tadeusz Antczak. (2015) The exact absolute value penalty function method for identifying strict global minima of order m in nonconvex nonsmooth programming. Optimization Letters 10:7, pages 1561-1576.
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B. D. Craven. (2010) KINDS OF VECTOR INVEX. Taiwanese Journal of Mathematics 14:5.
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G. J. Zalmai & Qinghong Zhang. (2010) Semiinfinite multiobjective fractional programming, Part I: Sufficient efficiency conditions. Journal of Applied Analysis 16:2.
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