HOMOTOPY GROUPS AS CENTERS OF FINITELY PRESENTED GROUPS ROMAN MIKHAILOV AND JIE WU Abstract. For every finite abelian group A and n ≥ 3, we construct a finitely presented group defined by explicit generators and relati - Jie Wu - Document - PDFSEARCH.IO

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	HOMOTOPY GROUPS AS CENTERS OF FINITELY PRESENTED GROUPS ROMAN MIKHAILOV AND JIE WU Abstract. For every finite abelian group A and n ≥ 3, we construct a finitely presented group defined by explicit generators and relati Add to Reading List Document Date: 2012-07-23 11:21:08 Open Document File Size: 137,40 KB Share Result on Facebook Company Brunn / Moore / Fn / Bdn / Bn / Jn / / Country China / Singapore / / Event Product Recall / Product Issues / / IndustryTerm presented / symmetric products / free / nite abelian / self free product / braid / abelian groups / homotopy / quotient / homotopy groups / polycyclic / / Organization National Science Foundation / / Person ROMAN MIKHAILOV / Ai / JIE WU / / Product A⟩Tn / / SocialTag Homotopy theory Algebraic topology Group theory Combinatorial group theory Geometric group theory Homotopy group Fundamental group Simplicial set Whitehead theorem Abstract algebra

HOMOTOPY GROUPS AS CENTERS OF FINITELY PRESENTED GROUPS ROMAN MIKHAILOV AND JIE WU Abstract. For every finite abelian group A and n ≥ 3, we construct a finitely presented group defined by explicit generators and relatiAdd to Reading List