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Projection-Free Multi-level Algorithms for Stochastic Constrained Compositional Optimization
This paper studies projection-free algorithms for stochastic constrained multi-level compositional optimization. In this context, the objective function is a nested composition of several smooth functions, and the decision set is closed and convex. Since projection onto the constraint set can be computationally expensive, we develop projection-free methods that rely on linear minimization oracles. For non-convex objectives, we propose variance-reduced projection-free algorithms and establish complexity guarantees under both the Frank-Wolfe gap and the gradient mapping criteria. We also develop
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- arXiv · AI, language, vision and robotics · 2026-09-14T14:53:18.000Z
First collected: 2026-09-20T09:41:04.278Z. This is not the publication date.