Search Results - projection coderivative

On the coderivative of the projection operator onto the positive cone in Hilbert spaces by Van Hien, Le, Viet Quan, Nguyen

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On the Coderivative of the Projection Operator onto the Second-order Cone by Outrata, Jiří V., Sun, Defeng

“…The limiting (Mordukhovich) coderivative of the metric projection onto the second-order cone is computed…”
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On the Coderivative of the Projection Operator onto the Second-order Cone by Outrata, Jiří V., Sun, Defeng

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Coderivative and Graphical Derivative of the Metric Projection onto Closed Balls in Hilbert Spaces by Hien, Le Van

“…In this paper, we first derive an exact formula for computing the regular coderivative of the metric projection operator onto closed balls r B centered at the origin in Hilbert spaces…”
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On the Coderivative of the Projection Operator onto the Positive Cone in Hilbert spaces by Le Van Hien, Nguyen, Viet Quan

“… We first establish the formula for exactly computing the regular coderivative and the Mordukhovich coderivative of the metric projection operator onto the positive cone in Euclidean spaces…”
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Regular Coderivative and Graphical Derivative of the Metric Projection onto closed Balls in Hilbert spaces by Le Van Hien

“…In this paper, we first establish a formula for exactly computing the regular coderivative of the metric projection operator onto closed balls \(r\mathbb{B…”
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Lipschitz-like property relative to a set and the generalized Mordukhovich criterion by Meng, K. W., Li, M. H., Yao, W. F., Yang, X. Q.

“… We will obtain a complete characterization for a set-valued mapping to have the Lipschitz-property relative to a closed and convex set by virtue of the projection of the coderivative onto a tangent cone…”
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Mordukhovich Derivatives of Metric Projection Operator in Hilbert Spaces by Li, Jinlu

“…In this paper, we study the generalized differentiability of the metric projection operator in Hilbert spaces…”
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Normal coderivative for multifunctions and implicit function theorems by Lee, G.M., Tam, N.N., Yen, N.D.

“…In the framework of the theory of normal coderivative for multifunctions, new implicit function theorems are obtained…”
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Full Stability of General Parametric Variational Systems by Mordukhovich, B. S., Nghia, T. T. A., Pham, D. T.

“…The paper introduces and studies the notions of Lipschitzian and Hölderian full stability of solutions to three-parametric variational systems described in the…”
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First order necessary optimality conditions for mathematical programs with second-order cone complementarity constraints by Zhang, Yi, Wu, Jia, Zhang, Liwei

“… Using the formulas of regular and limiting coderivatives and generalized Clarke’s Jacobian of the projection operator onto second-order cones from the literature, we present the S-, M-, C- and A-stationary conditions for a MPSCC problem…”
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Covering constants for metric projection operator with applications to stochastic fixed-point problems by Li, Jinlu

“… (Mordukhovich coderivative), which has been widely applied to optimization theory, equilibrium theory, variational analysis, with respect to set-valued mappings…”
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Lipschitz-like property relative to a set and the generalized Mordukhovich criterion by Meng, Kaiwen, Li, Minghua, Yao, Wenfang, Yang, Xiaoqi

“… We will obtain a complete characterization for a set-valued mapping to have the Lipschitz-property relative to a closed and convex set by virtue of the projection of the coderivative onto a tangent cone…”
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About Intrinsic Transversality of Pairs of Sets by Kruger, Alexander Y.

“… and coderivative calculus, and convergence analysis of computational algorithms. One of the main motivations for the development of the transversality theory of collections…”
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Broken-FEEC discretizations and Hodge Laplace problems by Campos-Pinto, Martin, Güçlü, Yaman

“…This article studies structure-preserving discretizations of Hilbert complexes with nonconforming spaces that rely on projections onto an underlying conforming subcomplex…”
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About intrinsic transversality of pairs of sets by Kruger, Alexander Y

“… and coderivative calculus, and convergence analysis of computational algorithms. One of the main motivations for the development of the transversality theory of collections…”
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