Stochastic Optimization
Overview
Stochastic optimization seeks good decisions when exact objectives or gradients are unavailable, observations are noisy, or the environment changes, making it central to machine learning, planning, and resource allocation. Common approaches include stochastic gradient descent and adaptive optimizers, variance reduction, mirror and proximal methods, and online or bandit algorithms; robust and risk-sensitive methods address heavy-tailed noise and costly failures. Researchers evaluate these methods through convergence, sample-complexity, and regret guarantees, as well as experiments in deep-model training, constrained planning, and simulation. A continuing challenge is to make guarantees hold under realistic noise, dependence, and changing data while keeping computation, communication, and tuning costs manageable.
Latest papers
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