A Primer on Coordinate Descent Algorithms
원문 초록
This monograph presents a class of algorithms called coordinate descent algorithms for mathematicians, statisticians, and engineers outside the field of optimization. This particular class of algorithms has recently gained popularity due to their effectiveness in solving large-scale optimization problems in machine learning, compressed sensing, image processing, and computational statistics. Coordinate descent algorithms solve optimization problems by successively minimizing along each coordinate or coordinate hyperplane, which is ideal for parallelized and distributed computing. Avoiding detailed technicalities and proofs, this monograph gives relevant theory and examples for practitioners to effectively apply coordinate descent to modern problems in data science and engineering.
함께 살펴볼 논문
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Sparse $L^1$-Autoencoders for Scientific Data Compression
Correlations Are Ruining Your Gradient Descent
Cross-organ all-in-one parallel compressed sensing magnetic resonance imaging
Convergent Complex Quasi-Newton Proximal Methods for Gradient-Driven Denoisers in Compressed Sensing MRI Reconstruction
SacFL: Self-Adaptive Federated Continual Learning for Resource-Constrained End Devices
Tree-Guided $L_1$-Convex Clustering
토론
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