<--- Back to Details
First PageDocument Content
Mathematics / Algebra / Graph coloring / Abstract algebra / Computer algebra / Algebraic geometry / Commutative algebra / Grbner basis / Invariant theory / Monomial order / Polynomial
Date: 2015-08-17 07:00:17
Mathematics
Algebra
Graph coloring
Abstract algebra
Computer algebra
Algebraic geometry
Commutative algebra
Grbner basis
Invariant theory
Monomial order
Polynomial

Graph-coloring ideals Nullstellensatz certificates, Gröbner bases for chordal graphs, and hardness of Gröbner bases David Rolnick

Add to Reading List

Source URL: www.issac-symposium.org

Download Document from Source Website

File Size: 411,24 KB

Share Document on Facebook

Similar Documents

Cryptography, homework sheet 5 Due for 2MMC10: 12 October 2017, 10:45 and for Mastermath: 23 November 2017, 10:45 by email to  You may use computer algebra systems such as mathematica, gp, or sage or

Cryptography, homework sheet 5 Due for 2MMC10: 12 October 2017, 10:45 and for Mastermath: 23 November 2017, 10:45 by email to You may use computer algebra systems such as mathematica, gp, or sage or

DocID: 1vn9V - View Document

The vibrational spectrum of Buckminsterfullerene An application of symmetry reduction and computer algebra Joris Mooij Master’s Thesis in Mathematics

The vibrational spectrum of Buckminsterfullerene An application of symmetry reduction and computer algebra Joris Mooij Master’s Thesis in Mathematics

DocID: 1vjmN - View Document

Computer Algebra Tailored to Matrix Inequalities in Control M. C. de Oliveira and J. William Helton ∗  †

Computer Algebra Tailored to Matrix Inequalities in Control M. C. de Oliveira and J. William Helton ∗ †

DocID: 1vecp - View Document

Transferring Skills at Solving Word Problems from Computing to Algebra Through Bootstrap Emmanuel Schanzer, Kathi Fisler, Shriram Krishnamurthi, Matthias Felleisen Harvard Graduate School of Education, WPI Computer Scien

Transferring Skills at Solving Word Problems from Computing to Algebra Through Bootstrap Emmanuel Schanzer, Kathi Fisler, Shriram Krishnamurthi, Matthias Felleisen Harvard Graduate School of Education, WPI Computer Scien

DocID: 1ve3R - View Document

American Computer Science League Flyer Solutions 1. Boolean Algebra ( A  B) ( AB  BC ) = A B ( AB  BC ) = AA B  A BB C  0  0  0

American Computer Science League Flyer Solutions 1. Boolean Algebra ( A  B) ( AB  BC ) = A B ( AB  BC ) = AA B  A BB C  0  0  0

DocID: 1uZJ8 - View Document