Approximation properties of random polytopes associated with Poisson hyperplane processes Daniel Hug and Rolf Schneider Abstract We consider a stationary Poisson hyperplane process with given directional distribution

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

A SUMMARY OF THE SECOND LEFSCHETZ THEOREM ON HYPERPLANE SECTIONS, BY ALDO ANDREOTTI AND THEODORE FRANKEL ZACHARY ABEL In this paper we give a guided tour of the proof of the second Lefschetz hyperplane section theorem as

Source URL: zacharyabel.com

ALGEBRAIC VECTOR BUNDLES OVER COMPLEMENTS OF HYPERPLANE ARRANGEMENTS IN AFFINE SPACES OVER A FIELD IGOR KRIZ In questions related to algebraic models of chiral conformal field

Source URL: www.math.lsa.umich.edu

• Algebra
• Abstract algebra
• Mathematics
• Algebraic geometry
• Vector bundles
• Module theory
• Homological algebra
• Projective module
• Algebraic varieties
• Proj construction
• Vector space
• Affine space

Regularization of star bodies by random hyperplane cut off ∗ V.D. Milman A. Pajor

Source URL: perso-math.univ-mlv.fr

Supplementary Material for “Compact Hyperplane Hashing with Bilinear Functions” Wei Liu† Jun Wang‡

Source URL: www.sanjivk.com

• Information science
• Artificial intelligence
• Hash table
• Hash function
• Cryptographic hash function
• Linear hashing
• Search algorithms
• Hashing
• Information retrieval

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

Source URL: www.sanjivk.com

Goal • Sometimes a hybrid model of the process (or of a part of it) cannot be derived manually from available knowledge. Identification of Hybrid Systems

Source URL: cse.lab.imtlucca.it

• Machine learning
• Linear algebra
• Operations research
• K-means clustering
• Linear programming
• Cluster analysis
• Support vector machine
• Hyperplane
• Vector space
• Algebra
• Mathematics
• Statistics

Obfuscation of Hyperplane Membership Ran Canetti 1 1,?

Source URL: www.cs.tau.ac.il

14. Mathematical Analysis of Kohonen’s ModelMATHEMATICAL ANALYSIS OF KOHONEN’S MODEL

Source URL: www.ks.uiuc.edu

• Abstract algebra
• Vectors
• Singular value decomposition
• Matrix theory
• Vector space
• Vector
• Principal component analysis
• Hyperplane
• Eigenvalues and eigenvectors
• Algebra
• Mathematics
• Linear algebra

Clustering with Normalized Cuts is Clustering with a Hyperplane Ali Rahimi1 and Ben Recht2 1 MIT Computer Science and Artificial Intelligence Laboratory,

Source URL: www.cba.mit.edu

• Multivariate statistics
• Linear algebra
• Data analysis
• Singular value decomposition
• Spectral clustering
• Cluster analysis
• Support vector machine
• Hyperplane
• Eigenvalues and eigenvectors
• Statistics
• Algebra
• Mathematics