REGULARITY CONDITIONS FOR NON-DIFFERENTIABLE INFINITE PROGRAMMING PROBLEMS USING MICHEL-PENOT SUBDIFFERENTIAL

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KANZI N.

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Paper Information

Journal: CONTROL AND OPTIMIZATION IN APPLIED MATHEMATICS Year:2016 | Volume:1 | Issue:1 Page(s): 21-30

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Information Journal Paper

Title

REGULARITY CONDITIONS FOR NON-DIFFERENTIABLE INFINITE PROGRAMMING PROBLEMS USING MICHEL-PENOT SUBDIFFERENTIAL

Author(s)

KANZI N. | Issue Writer Certificate

Keywords

PROGRAMMING PROBLEM

REGULARITY CONDITIONS

OPTIMALITY CONDITION

MICHEL-PENOT SUBDIFFERENTIAL

Abstract

In this paper we study optimization problems with infinite many inequality constraints on a Banach space where the objective function and the binding constraints are locally Lipschitz.Necessary OPTIMALITY CONDITIONs and REGULARITY CONDITIONS are given. Our approach are based on the MICHEL-PENOT SUBDIFFERENTIAL.

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APA: Copy

KANZI, N.. (2016). REGULARITY CONDITIONS FOR NON-DIFFERENTIABLE INFINITE PROGRAMMING PROBLEMS USING MICHEL-PENOT SUBDIFFERENTIAL. CONTROL AND OPTIMIZATION IN APPLIED MATHEMATICS, 1(1 ), 21-30. SID. https://sid.ir/paper/267465/en

Vancouver: Copy

KANZI N.. REGULARITY CONDITIONS FOR NON-DIFFERENTIABLE INFINITE PROGRAMMING PROBLEMS USING MICHEL-PENOT SUBDIFFERENTIAL. CONTROL AND OPTIMIZATION IN APPLIED MATHEMATICS[Internet]. 2016;1(1 ):21-30. Available from: https://sid.ir/paper/267465/en

IEEE: Copy

N. KANZI, “REGULARITY CONDITIONS FOR NON-DIFFERENTIABLE INFINITE PROGRAMMING PROBLEMS USING MICHEL-PENOT SUBDIFFERENTIAL,” CONTROL AND OPTIMIZATION IN APPLIED MATHEMATICS, vol. 1, no. 1 , pp. 21–30, 2016, [Online]. Available: https://sid.ir/paper/267465/en

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