A variable smoothing method for DC composite optimization is proposed for robust phase retrieval, with convergence to DC critical points and experiments indicating better outlier robustness than ℓ1 loss.
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Entropy-regularized stochastic games are defined with proofs of value existence for N-stage and discounted cases, sufficiency of Markovian and stationary strategies, and convex optimization algorithms for computation.
A joint spectral-radius technique for the product of two ADMM matrices tightens local linear convergence bounds compared with separate norm products.
citing papers explorer
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A DC Composite Optimization via Variable Smoothing for Robust Phase Retrieval with Nonconvex Loss Functions
A variable smoothing method for DC composite optimization is proposed for robust phase retrieval, with convergence to DC critical points and experiments indicating better outlier robustness than ℓ1 loss.
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Entropy-Regularized Stochastic Games
Entropy-regularized stochastic games are defined with proofs of value existence for N-stage and discounted cases, sufficiency of Markovian and stationary strategies, and convex optimization algorithms for computation.
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New results on the local linear convergence of ADMM: a joint approach
A joint spectral-radius technique for the product of two ADMM matrices tightens local linear convergence bounds compared with separate norm products.