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Applicable Analysis
An International Journal
Volume 92, 2013 - Issue 12
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Articles

Higher order optimality conditions for inequality-constrained problems

Pages 2600-2617 | Received 03 Aug 2012, Accepted 16 Nov 2012, Published online: 06 Feb 2013

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Read on this site (5)

Sevilay Demir Sağlam & Elimhan N. Mahmudov. (2023) Convex optimization of nonlinear inequality with higher order derivatives. Applicable Analysis 102:5, pages 1473-1489.
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Tran Van Su & Do Van Luu. (2022) Second-Order Optimality Conditions for Strict Pareto Minima and Weak Efficiency for Nonsmooth Constrained Vector Equilibrium Problems. Numerical Functional Analysis and Optimization 43:15, pages 1732-1759.
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Tran Van Su & Do Van Luu. (2022) Higher-order efficiency conditions for constrained vector equilibrium problems. Optimization 71:9, pages 2613-2642.
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Vsevolod I. Ivanov. (2016) Higher order optimality conditions with an arbitrary non-differentiable function. Optimization 65:11, pages 1909-1927.
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Articles from other publishers (5)

Nguyen Xuan Duy Bao, Phan Quoc Khanh & Nguyen Minh Tung. (2022) Quasi-contingent derivatives and studies of higher-orders in nonsmooth optimization. Journal of Global Optimization 84:1, pages 205-228.
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Tran Van Su. (2021) Higher-Order Efficiency Conditions for Continuously Directional Differentiable Vector Equilibrium Problem with Constraints. Bulletin of the Iranian Mathematical Society 48:4, pages 1805-1828.
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Nguyen Minh Tung & Nguyen Xuan Duy Bao. (2022) Higher-order set-valued Hadamard directional derivatives: calculus rules and sensitivity analysis of equilibrium problems and generalized equations. Journal of Global Optimization 83:2, pages 377-402.
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Nguyen Le Hoang Anh, Nguyen Manh Truong Giang & Vo Duc Thinh. (2022) On optimality conditions for set-valued equilibrium problems. Computational and Applied Mathematics 41:1.
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Valeriano A. de Oliveira, Lucelina B. dos Santos, Rafaela Osuna-Gómez & Marko A. Rojas-Medar. (2014) Optimality conditions for nonlinear infinite programming problems. Optimization Letters 9:6, pages 1131-1147.
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