• Suche: "Semidefinite programming"

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81

Exactness Conditions for Semidefinite Programming Relaxations of Generalization of the Extended Trust Region Subproblem.
Jiang, Rujun ; Li, Duan
Mathematics of Operations Research. Aug2023, Vol. 48 Issue 3, p1235-1253. 19p.

SEMIDEFINITE programming QUADRATIC forms UNIT ball (Mathematics) GENERALIZATION QUADRATIC programming SHANGHAI (China) …
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82

Convex relaxation for optimal fixture layout design.
Zhong, Zhen ; Mou, Shancong ; Hunt, Jeffrey H. ; et al.
IISE Transactions. Jul2023, Vol. 55 Issue 7, p746-754. 9p.

OPTIMIZATION algorithms SEMIDEFINITE programming COMBINATORIAL optimizati... CONVEX programming
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83

Principled analyses and design of first-order methods with inexact proximal operators.
Barré, Mathieu ; Taylor, Adrien B. ; Bach, Francis
Mathematical Programming. Sep2023, Vol. 201 Issue 1/2, p185-230. 46p.

MATHEMATICS SEMIDEFINITE programming MONOTONE operators INTERPOLATION
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84

Distance to a constitutive tensor isotropy stratum by Lasserre polynomial optimization method
Azzi, Perla ; Desmorat, Rodrigue ; Kolev, Boris ; et al.
Mathematics and Mechanics of Complex Systems. 11(3):393-428

polynomial optimization Lasserre's method semidefinite programming distance to a symmetry c... cubic symmetry elasticity …
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85

Robust approximation of chance constrained optimization with polynomial perturbation.
Rao, Bo ; Yang, Liu ; Zhong, Suhan ; et al.
Computational Optimization & Applications. Dec2024, Vol. 89 Issue 3, p977-1003. 27p.

HEURISTIC ALGORITHMS SEMIDEFINITE programming ROBUST optimization POLYNOMIALS
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86

THE MULTIVARIATE EIGENVALUES OF SYMMETRIC TENSORS.
ANWA ZHOlJ ; YANG YANG NI ; JINYAN FAN
SIAM Journal on Matrix Analysis & Applications. 2024, Vol. 45 Issue 4, p1954-1977. 24p.

SEMIDEFINITE programming EIGENVECTORS EIGENVALUES POLYNOMIALS
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87

Solving orthogonal group synchronization via convex and low-rank optimization: tightness and landscape analysis.
Ling, Shuyang
Mathematical Programming. Jun2023, Vol. 200 Issue 1, p589-628. 40p.

SYNCHRONIZATION SEMIDEFINITE programming LEAST squares CLOCKS & watches
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88

Facial reduction for symmetry reduced semidefinite and doubly nonnegative programs.
Hu, Hao ; Sotirov, Renata ; Wolkowicz, Henry
Mathematical Programming. Jun2023, Vol. 200 Issue 1, p475-529. 55p.

SEMIDEFINITE programming SYMMETRY QUADRATIC assignment pro... MULTIPLIERS (Mathematica...
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89

Presolving for Mixed-Integer Semidefinite Optimization.
Matter, Frederic ; Pfetsch, Marc E.
INFORMS Journal on Optimization. Spring2023, Vol. 5 Issue 2, p131-154. 24p.

SEMIDEFINITE programming MIXED integer linear pro... NEWTON-Raphson method EVALUATION methodology MINORS
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90

A Barrier Lagrangian Dual Method for Multi-stage Stochastic Convex Semidefinite Optimization
Gafour, Asma ; Alzalg, Baha
Vietnam Journal of Mathematics. 54(1):181-204

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91

Towards principled and systematic approaches to the analysis and design of optimization algorithms
Taylor, Adrien ; Statistical Machine Learning and Parsimony (SIERRA) ; Département d'informatique - ENS-PSL (DI-ENS) ; et al.
Optimization and Control [math.OC]. Université Paris Sciences & Lettres, 2024

First-order optimization Worst-case analyses Complexity analyses Semidefinite programming Optimisation du premier... Programmation semi-défin... …
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92

Exploiting ideal-sparsity in the generalized moment problem with application to matrix factorization ranks
Korda, Milan ; Laurent, Monique ; Magron, Victor ; et al.
Mathematical Programming. 205:703-744

Semidefinite programming Nonnegative rank Completely positive rank Matrix factorization ran... Sparsity Polynomial optimization …
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93

Characterizations of the Aubin property of the solution mapping for nonlinear semidefinite programming.
Chen, Liang ; Chen, Ruoning ; Sun, Defeng ; et al.
Mathematical Programming. Jun2025, p1-32.

MATHEMATICAL optimizatio... SEMIDEFINITE programming CONSTRAINED optimization CONVEX programming
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94

A minimal face constant rank constraint qualification for reducible conic programming.
Andreani, Roberto ; Haeser, Gabriel ; Mito, Leonardo M. ; et al.
Mathematical Programming. May2025, p1-27.

NONLINEAR programming MATHEMATICAL optimizatio... SEMIDEFINITE programming CONSTRAINT satisfaction LAGRANGE problem LAGRANGE multiplier
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95

A primal-dual extension of the Goemans–Williamson algorithm for the weighted fractional cut-covering problem.
Benedetto Proença, Nathan ; Silva, Marcel K. de Carli ; Sato, Cristiane M. ; et al.
Mathematical Programming. Apr2025, p1-56.

MATHEMATICAL optimizatio... SEMIDEFINITE programming APPROXIMATION algorithms COMBINATORICS COMBINATORIAL optimizati... SAMPLING (Process)
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96

An explicit step length for solving an optimization problem
Kacem, Noura ; Leulmi, AS-sma
Gulf Journal of Mathematics. 19:398-411

penalty methods Semidefinite programming linear semi-definite pro... Interior-point methods line-search
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97

Quantum Markov Decision Processes: General Theory, Approximations, and Classes of Policies: Quantum Markov decision processes: general theory, approximations, and classes of policies
Naci Saldi ; Sina Sanjari ; Serdar Yüksel
SIAM Journal on Control and Optimization. 63:1156-1183

Quantum Physics discounted cost FOS: Physical sciences Quantum control linear programming Systems and Control (ees... …
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98

Sparse Polynomial Optimization with Unbounded Sets: Sparse polynomial optimization with unbounded sets
Lei Huang ; Shucheng Kang ; Jie Wang ; et al.
SIAM Journal on Optimization. 35:593-621

unbounded set 90C23, 90C17, 90C22, 90C... Polynomial optimization semidefinite relaxation Optimization and Control... polynomial optimization …
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99

Sum-of-squares hierarchies for binary polynomial optimization.
Slot, Lucas ; Laurent, Monique
Mathematical Programming. Feb2023, Vol. 197 Issue 2, p621-660. 40p.

POLYNOMIALS SEMIDEFINITE programming
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100

Characterizing the universal rigidity of generic tensegrities.
Oba, Ryoshun ; Tanigawa, Shin-ichi
Mathematical Programming. Jan2023, Vol. 197 Issue 1, p109-145. 37p.

SEMIDEFINITE programming PROOF theory FINITE groups SYMMETRY groups POINT set theory
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