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Descent, Seminormalization, and Conductors of Sparse Profile Images

Li, Yangcheng
arXiv (OAI Expanded) · Papers
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14b05algebraic-geometrycommutative-algebra
We develop a descent theory for sparse factorization-profile images, asking which functions on a normalization descend to the actual image. Whole-fiber completions yield a Fourier-zero classification for homogeneous masks, with a sharp stable converse, and a Fourier-line classification for mixed ape
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