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Nguyen Thi Van Hang

Researcher at Vietnam Academy of Science and Technology

Publications -  12
Citations -  76

Nguyen Thi Van Hang is an academic researcher from Vietnam Academy of Science and Technology. The author has contributed to research in topics: Augmented Lagrangian method & Variational analysis. The author has an hindex of 4, co-authored 10 publications receiving 49 citations. Previous affiliations of Nguyen Thi Van Hang include Wayne State University.

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Second-order variational analysis in second-order cone programming

TL;DR: The paper proves that the indicator function of Q is always twice epi-differentiable and applies this result to characterizing the uniqueness of Lagrange multipliers together with an error bound estimate in the general second-order cone programming setting involving twice differentiable data.
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Augmented Lagrangian Method for Second-Order Cone Programs under Second-Order Sufficiency

TL;DR: This paper addresses problems of second-order cone programming important in optimization theory and applications by formulate the corresponding version ofsecond-order sufficiency and use it to establish the uniform second- order growth condition for the augmented Lagrangian.
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Augmented Lagrangian Method for Second-Order Cone Programs under Second-Order Sufficiency

TL;DR: In this article, the augmented Lagrangian method (ALM) for second-order cone programming is studied in both exact and inexact form. But the main attention is paid to the ALM for subproblems in both the exact and the inexact forms.
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On the Problem of Minimizing a Difference of Polyhedral Convex Functions Under Linear Constraints

TL;DR: The Fréchet and Mordukhovich subdifferentials of a d.p. (difference of polyhedral convex functions) programming models, unconstrained and linearly constrained, in a finite-dimensional setting are studied.
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Local Convergence Analysis of Augmented Lagrangian Methods for Piecewise Linear-Quadratic Composite Optimization Problems

TL;DR: In this paper, the second-order sufficient condition for local optimality has been shown to justify linear convergence of the primal-dual sequence generated by the augmented Lagrangian method for piecewise linear-quadratic composite optimization problems.