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Gradient-Variation Bound for Online Convex Optimization with Constraints

AAAI 2023 · Bandits and online learning › Online convex optimization and games · approach: Constrained and unconstrained OCO algorithms · 1 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
Use the online primal-dual mirror-prox update with gradient-variation-dependent tuningOCO with complex constraints in a general normed space · OCO with complex constraintsregret: T^{2/3} -> \mathcal{O}( \max\{ \sqrt{V_*(T)}, L_f \} )Helped
Use the online primal-dual mirror-prox update with fixed-constraint dual queuesOCO with complex constraints in a general normed space · OCO with complex constraintsconstraint violation: \cO(\sqrt{T}) -> \cO(1)Helped
Use the proposed method rather than the best-known Slater-condition methodOCO with complex constraints · OCO with complex constraintsregret: \sqrt{T} -> \sqrt{V_*(T)}Helped
Use the proposed probability-simplex method with mixed iteratesOCO with complex constraints on the probability simplex · Probability simplexconstraint violation: \tilde{\cO}(\sqrt{T}) -> \tilde{\cO}(1)Helped
Add iterate mixing with the uniform vector to keep iterates away from the simplex boundaryOnline Primal-Dual Mirror-Prox on Probability Simplex · Probability simplexregret: extra logarithmic factor $\log T$Hurt

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