Author

Farid Najar

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Preprint Aug 2026

Variable Smoothing for Weakly Convex Problems with Non-Euclidean Directions

An algorithm for composite optimization problems of the form min x f (x) + g(T x), where f is smooth and g may be non-smooth is proposed, which leverages the Moreau envelope to smooth the non-smooth component while adapting to problem geometry through linear minimization oracles.

Farid Najar · 0 citations