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Subgradient method

Subgradient methods are convex optimization methods which use subderivatives. Originally developed by Naum Z. Shor and others in the 1960s and 1970s, subgradient methods are convergent when applied even to a non-differentiable objective function. When the objective function is differentiable, subgradient methods for unconstrained problems use the same…

Classical subgradient rules, Constrained optimization & Subgradient-projection and bundle methods

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Classical subgradient rules

4 related topics

Constrained optimization

3 related topics

Subgradient-projection and bundle methods

2 related topics

Overview

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Classical subgradient rules

Subgradient-projection and bundle methods

Constrained optimization

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Subgradient method

Nodes19
Edges18
Triples19
Avg. degree1.89
Density0.105263
Components1

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Subgradient method

Top relations

related to Step size rules · 5
Subgradient method → Constant, Many, Nonsummable, Square, This
related to Classical subgradient rules · 4
Subgradient method → If, It, Let, We
related to Convergence results · 4
Subgradient method → Euclidean, For, However, These
related to General constraints · 3
Subgradient method → If, Take, The
related to Projected subgradient · 2
Subgradient method → One, The
is a · 1
Subgradient method → projected subgradient method

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Important terminology

subgradient methods displaystyle convex method problems optimization step descent rules alpha objective bundle isbn use function differentiable minimization applied subgradient-projection

Entity relationships Subject–Predicate–Object triples

SubjectPredicateObjectConfidenceSrc
Subgradient methodis aprojected subgradient method0.90text
Subgradient methodrelated to Classical subgradient rulesLet0.60section
Subgradient methodrelated to Classical subgradient rulesIf0.60section
Subgradient methodrelated to Classical subgradient rulesIt0.60section
Subgradient methodrelated to Classical subgradient rulesWe0.60section
Subgradient methodrelated to Convergence resultsFor0.60section
Subgradient methodrelated to Convergence resultsEuclidean0.60section
Subgradient methodrelated to Convergence resultsThese0.60section
Subgradient methodrelated to Convergence resultsHowever0.60section
Subgradient methodrelated to General constraintsThe0.60section
Subgradient methodrelated to General constraintsTake0.60section
Subgradient methodrelated to General constraintsIf0.60section

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