<--- Back to Details
First PageDocument Content
Mathematics / Graph theory / Abstract algebra / Algebra / Homology theory / Homology / Isomorphism / Chain complex / Degree / Graph
Date: 2016-05-02 09:25:10
Mathematics
Graph theory
Abstract algebra
Algebra
Homology theory
Homology
Isomorphism
Chain complex
Degree
Graph

I·Math Institute of Mathematics Graph complexes Thomas Willwacher

Add to Reading List

Source URL: people.math.ethz.ch

Download Document from Source Website

File Size: 169,41 KB

Share Document on Facebook

Similar Documents

Graph theory / Mathematics / Discrete mathematics / Morphisms / Semantic Web / Knowledge representation / Graph operations / Blank node / Cograph / Graph homomorphism / Graph coloring / Resource Description Framework

Skolemising Blank Nodes while Preserving Isomorphism Aidan Hogan ∗ Department of Computer Science

DocID: 1xVXr - View Document

Abstract algebra / Algebra / Mathematics / Algebraic topology / Guggenheim Fellows / Sheaf / Homological algebra / Vector bundle / Fiz / Morphism / Bertram Kostant / Algebraic geometry

Grivaux, Julien The Hochschild-Kostant-Rosenberg isomorphism for quantized analytic cycles. (English) Zbl  Int. Math. Res. Not. 2014, No. 4, Summary: In this article, we provide a detailed a

DocID: 1xVUc - View Document

Abstract algebra / Algebra / Mathematics / Algebraic geometry / Sheaf theory / Algebraic varieties / Coherent sheaf / Divisor / Isomorphism / Sheaf / Vector bundle / Adjoint functors

International Mathematics Research Notices Advance Access published November 1, 2012 J. Grivaux (2012) “The Hochschild–Kostant–Rosenberg Isomorphism for Quantized Analytic Cycles,” International Mathematics Resea

DocID: 1xUI7 - View Document

3. STRUCTURE MODEL AND ISOMORPHISM PROBLEM Structure model is also a canonical presentation of a graph. The problem of canonical presentation was established probably by Lazlo Babai [1, 2] in 1977th. It means the presen

DocID: 1vjcF - View Document

TRIVIAL AUTOMORPHISMS ILIJAS FARAH AND SAHARON SHELAH Abstract. We prove that the statement ‘For all Borel ideals I and J on ω, every isomorphism between Boolean algebras P(ω)/I and P(ω)/J has a continuous represent

DocID: 1v0te - View Document