Loss Landscape Geometry
Overview
Loss landscape geometry studies the structure of objective functions, including minima, saddle points, curvature, symmetries, and the connectedness of low-loss regions. Researchers analyze these features with tools such as Hessian spectra, sharpness measures, landscape visualization, and theoretical models, then test how they affect gradient methods, stochastic optimization, and search algorithms. The work spans neural-network training and settings such as matrix factorization, forecasting, quantum optimization, and inverse problems. A central tension is that flatness or benign minima do not by themselves guarantee good generalization or easy optimization: outcomes also depend on parameterization, data, initialization, and optimizer dynamics.
Latest papers
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