专题:Stochastic Gradient Optimization Techniques

This cluster of papers focuses on the application of optimization methods in machine learning, particularly in the context of stochastic gradient descent, random projections, deep learning, convex optimization, matrix decompositions, and large-scale optimization. The papers explore various algorithms and techniques for improving the efficiency and effectiveness of machine learning models, with a specific emphasis on neural networks and generalization.
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Corrected zero-lag endpoints for exponentially weighted smoothers: quadratic exactness and overshoot-minimised damping

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Bgolearn: a unified Bayesian optimization framework for accelerating materials discovery

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Kernel methods for some transport equations with application to learning kernels for the approximation of Koopman eigenfunctions: A unified approach via variational methods, Green’s functions and the method of characteristics

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From Global to Granular: Revealing IQA Model Performance Via Correlation Surface

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When In-Context Learning Implements Gradient Descent: A Learned Mechanism, Mechanically Verified and Empirically Tested

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UCT Prediction 2 — Stage 3: Result-of-Execution Report (IBM Fez Z_2^3 Branch)

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FLASC: Federated LoRA with Sparse Communication

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Clarabel: An interior-point solver for conic programs with quadratic objectives

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NN-xTB: density functional accuracy at semi empirical speed with neural network extended tight binding

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Balancing coverage and width: A robust adaptive interval prediction model in the supervised learning framework

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