<--- Back to Details
First PageDocument Content
Combinatorics / Shuffle algebra / Graphic design / Typography / Free Lie algebra / Metafont / Unicode / Sha / Asterisk / Donald Knuth / Mathematics / Algebra
Combinatorics
Shuffle algebra
Graphic design
Typography
Free Lie algebra
Metafont
Unicode
Sha
Asterisk
Donald Knuth
Mathematics
Algebra

Add to Reading List

Source URL: mirror.ctan.org

Download Document from Source Website

Share Document on Facebook

Similar Documents

Algebra / Abstract algebra / Mathematics / Symmetry / Lie groups / Group theory / Semidirect product / Group / Sheaf / Symmetric cone / Unitary group

The Euclidean Group, the Galilei Group and the Free Particle Math 241 Homework John Baez

DocID: 1raZl - View Document

Algebra / Mathematics / Abstract algebra / Lattice theory / Data mining / Formal concept analysis / Machine learning / Ontology / Lie groups / Lattice / Dual / Algebraic structure

Reducing the Representation Complexity of Lattice-Based Taxonomies Sergei Kuznetsov1,2 , Sergei Obiedkov1,2 , and Camille Roth3,4 1 Higher School of Economics, Moscow, Russia

DocID: 1q7Y4 - View Document

Algebra / Mathematics / Linear algebra / Matrices / Matrix theory / Lie groups / Mathematical physics / Determinant / Diagonalizable matrix / Rotation matrix / Matrix / Symmetric matrix

Spectral Graph Theory Lecture 23 Quadrature for the Finite Free Convolution Daniel A. Spielman

DocID: 1q12v - View Document

Algebra / Linear algebra / Mathematics / Matrices / Matrix theory / Numerical linear algebra / Lie groups / Matrix similarity / Matrix / Triangular matrix / Diagonal matrix / Rank

TAKE-HOME CLASS QUIZ: DUE WEDNESDAY NOVEMBER 27: SIMILARITY OF LINEAR TRANSFORMATIONS MATH 196, SECTION 57 (VIPUL NAIK) Your name (print clearly in capital letters): PLEASE FEEL FREE TO DISCUSS ALL QUESTIONS.

DocID: 1pWvc - View Document

Lie algebras / Linear algebra / Ring theory / Representation theory / Weight / Universal enveloping algebra / Projection / Basis / Vector space / Algebra / Abstract algebra / Mathematics

A SIMPLE PROOF OF KOSTANT’S THEOREM THAT U (g) IS FREE OVER ITS CENTER Joseph Bernstein and Valery Lunts 0. Introduction

DocID: K1Gp - View Document