Results 81 to 90 of about 162 (141)
Quadratic nonconvex optimization, Regularized Lagrangian, Strong duality, Quadratic constraints, Linear equality constraints, Trust-region problems, Alternative theorems, 90C26, 90C46, 90C20, 90C30,
V. Jeyakumar, Guoyin Li
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NOISY MATRIX COMPLETION: UNDERSTANDING STATISTICAL GUARANTEES FOR CONVEX RELAXATION VIA NONCONVEX OPTIMIZATION. [PDF]
Chen Y, Chi Y, Fan J, Ma C, Yan Y.
europepmc +1 more source
$${{\mathcal {D}(\mathcal {C})}}$$ -optimization and robust global optimization
Nonconvex global optimization, Approximate optimal solution, Robust approach, Essential optimal solution, dc optimization, dm (monotonic) optimization, $${{\mathcal {D}(\mathcal {C})}}$$ -optimization, Successive Incumbent Transcending Algorithm, 90C26 ...
Hoang Tuy
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The directional subdifferential of the difference of two convex functions
We provide a criterion giving a formula for the directional (or contingent) subdifferential of the difference of two convex functions. We even extend it to the difference of two approximately starshaped functions.
Jean-Paul Penot
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Using Positive Spanning Sets to Achieve d-Stationarity with the Boosted DC Algorithm. [PDF]
Artacho FJA, Campoy R, Vuong PT.
europepmc +1 more source
Data for TROTS - The Radiotherapy Optimisation Test Set. [PDF]
Breedveld S, Heijmen B.
europepmc +1 more source
A tensor trust-region model for nonlinear system. [PDF]
Wang S, Liu S.
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Conic separation of finite sets. I. The homogeneous case
. This work addresses the issue of separating two finite sets in R n by means of a suitable revolution cone The specific challenge at hand is to determine the aperture coefficient s, the axis y, and the apex z of the cone.
Manlio Gaudioso +2 more
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First-Order Conditions for Optimization Problems with Quasiconvex Inequality Constraints [PDF]
2000 Mathematics Subject Classification: 90C46, 90C26, 26B25, 49J52.The constrained optimization problem min f(x), gj(x) ≤ 0 (j = 1,…p) is considered, where f : X → R and gj : X → R are nonsmooth functions with domain X ⊂ Rn.
Ivanov, Vsevolod I., Ginchev, Ivan
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