NON-ABELIAN LEFSCHETZ HYPERPLANE THEOREMS DANIEL LITT 1. Classical Lefschetz Theorems Suppose X is a smooth projective algebraic variety over C, and D ⊂ X is an ample divisor. There are many classical theorems relating

Source URL: math.columbia.edu

K-hyperplane Hinge-Minimax Classifier Margarita Osadchy Tamir Hazan Daniel Keren Department of Computer Science, University of Haifa, Mount Carmel, Haifa 31905, Israel

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NON-ABELIAN LEFSCHETZ HYPERPLANE THEOREMS DANIEL LITT Abstract. Let X be a smooth variety over the complex numbers, and let D ⊂ X be an ample divisor. For which spaces Y is the restriction map

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The VC dimension of constraint-based grammars Max Banea , Jason Rigglea , Morgan Sondereggerb a University b University of Chicago, Department of Linguistics, 1010 East 59th Street, Chicago, IL 60637.

Source URL: people.linguistics.mcgill.ca

• Geometry
• Mathematics
• Mathematical optimization
• Linguistics
• Optimality theory
• Phonology
• Phonotactics
• Linear algebra
• Hyperplane
• Feasible region
• Arrangement of hyperplanes
• Modal logic

On the number of response regions of deep feedforward networks with piecewise linear activations arXiv:1312.6098v5 [cs.LG] 14 Feb 2014

Source URL: arxiv.org

• Artificial neural networks
• Mathematics
• Geometry
• Applied mathematics
• Arrangement of hyperplanes
• Rectifier
• Multilayer perceptron
• Artificial neuron
• Activation function
• Perceptron
• Deep learning
• Hyperplane

Compact Hyperplane Hashing with Bilinear Functions Wei Liu† Jun Wang‡

Source URL: rogerioferis.com

Hashing Hyperplane Queries to Near Points with Applications to Large-Scale Active Learning Prateek Jain Microsoft Research, Bangalore

Source URL: rogerioferis.com

Large faces in Poisson hyperplane mosaics

Source URL: home.mathematik.uni-freiburg.de

Faces with given directions in anisotropic Poisson hyperplane mosaics DANIEL H UG∗ AND ROLF S CHNEIDER† Abstract For stationary Poisson hyperplane tessellations in d-dimensional Euclidean space and for a

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Vertex Numbers of Weighted Faces in Poisson Hyperplane Mosaics Rolf Schneider Mathematisches Institut, Albert-Ludwigs-Universit¨at, DFreiburg i. Br., Germany

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