Results 41 to 50 of about 151 (140)
Optimal transport of vector measures. [PDF]
Calc Var Partial Differ Equ, 2021 Ciosmak KJ.
europepmc +1 more source
A fast continuous time approach with time scaling for nonsmooth convex optimization. [PDF]
Adv Contin Discret Model, 2022 Boţ RI, Karapetyants MA.
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Case of Non-paramonotone Operators ∗
, 2008 For variational inequalities characterizing saddle points of Lagragians associated with convex programming problems in Hilbert spaces, the convergence of an interior proximal method based on Bregman distance functionals is studied.
Variational Inequalities +2 more
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, 2006 . We present a new semidefinite programming formulation of sum-of-squares representations of nonnegative polynomials, cosine polynomials and trigonometric polynomials of one variable. The parametrization is based on discrete transforms (specifically, the
Tae Roh, Lieven Vandenberghe
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Time Rescaling of a Primal-Dual Dynamical System with Asymptotically Vanishing Damping. [PDF]
Appl Math Optim, 2023 Hulett DA, Nguyen DK.
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Fast Augmented Lagrangian Method in the convex regime with convergence guarantees for the iterates. [PDF]
Math Program, 2023 Boţ RI, Csetnek ER, Nguyen DK.
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Characterizations Of The Barrier Parameter Of Homogeneous Convex Cones
, 1995 We characterize the barrier parameter of the optimal self--concordant barriers for homogeneous cones. In particular, we prove that for homogeneous convex cones this parameter is the same as the rank of the corresponding Siegel domain and also the same as
Osman Guler Levent
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Tensor methods for finding approximate stationary points of convex functions. [PDF]
Optim Methods Softw, 2022 Grapiglia GN, Nesterov Y.
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Joint minimization with alternating Bregman proximity operators
, 2006 International audienceA systematic study of the proximity properties of Bregman distances is carried out. This investigation leads to the introduction of a new type of proximity operator which complements the usual Bregman proximity operator.
Combettes, Patrick, L +4 more
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Conic separation of finite sets. I. The homogeneous case
, 2020 . 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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