Results 141 to 150 of about 22,536 (196)
Gradient Descent Provably Escapes Saddle Points in the Training of Shallow ReLU Networks. [PDF]
Cheridito P, Jentzen A, Rossmannek F.
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Distances Between Extension Spaces of Phylogenetic Trees. [PDF]
Valdez Cabrera MA, Willis AD.
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Proximal MCMC for Bayesian Inference of Constrained and Regularized Estimation. [PDF]
Zhou X, Heng Q, Chi EC, Zhou H.
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On Robustness of the Normalized Subgradient Method with randomly Corrupted Subgradients
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Conditional subgradient optimization — Theory and applications
European Journal of Operational Research, 1996zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Torbjörn Larsson +2 more
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Remarks on subgradients and ?-subgradients
Set-Valued Analysis, 1993We show that Rockafellar's maximal monotonicity and maximal cyclical monotonicity theorems for subdifferentials can be reformulated and proved for the family of ɛ-subdifferentials of a proper, lower semicontinuous, convex function defined on a normed space. We also show that the subdifferential map of a lower semicontinuous convex function defined on a
Andrei Verona, Maria Elena Verona
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Management Science, 1970
There is a dual program linked with every nonlinear program. The dual objective function is called the Lagrangian; it is defined in terms of the original problem. This note presents a characterization of the Lagrangian subgradients under general conditions. The theorem follows from a result of Danskin [1] that can be used (see [2]) to characterize the
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There is a dual program linked with every nonlinear program. The dual objective function is called the Lagrangian; it is defined in terms of the original problem. This note presents a characterization of the Lagrangian subgradients under general conditions. The theorem follows from a result of Danskin [1] that can be used (see [2]) to characterize the
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Cyclic subgradient projections
Mathematical Programming, 1982A cyclically controlled method of subgradient projections (CSP) for the convex feasibility problem of solving convex inequalities is presented. The features of this method make it an efficient tool in handling huge and sparse problems. A particular application to an image reconstruction problem of emission computerized tomography is mentioned.
Censor, Yair, Lent, Arnold
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