A. Bahri

activity

19952026

most citedThe polyhedral product functor: a method of computation for moment-angle complexes, arrangements and related spaces

50 citations · 52 across the 6 of their papers we have counts for

collaborators

Showing 2015Show all

4 papers · 1 filter

math.DG2015

Correction to " $C_{1}$ in [2] is zero"

Abbas Bahri

John Morgan and G,Tian pointed out a mistake in the concluding argument for our paper entitled " $C_{1}$ in [2] is zero", which was recently published in arXiv:1512.02098. We hereby a…

math.DG2015

$C_{1}$ in [2] is zero

Abbas Bahri

In this short Note, we establish that the constant $C_{1}$ in Lemma $0.4$ of the correction (Correction to Section 19.2 of Ricci Flow and the Poincare Conjecture, arXiv/math/DG:1512.…

math.DG2015★ 1 cited

A counterexample to the second inequality of Corollary (19.10) in the monograph "Ricci Flow and the Poincare Conjecture" by J.Morgan and G.Tian

Abbas Bahri

We provide here a counter-example to the second inequality of Corollary (19.10) in the Clay Institute Monograph by J.Morgan and G.Tian entitled "Ricci Flow and the Poincare Conject…

math.DG2015★ 1 cited

A Linking/ $S^{1}$ Equivariant Variational Argument in the space of Dual Legendrian curves and the proof of the Weinstein Conjecture on $S^{3}$ "in the large"

Abbas Bahri

Let $α$ be a contact form on $S^{3}$ , let $ξ$ be its Reeb vector-field and let $v$ be a non-singular vector-field in $k er α$ . Let $C_{β}$ be the space of curves $x$ on $S^{3}$ such $\dot…

Correction to "C1​ in [2] is zero"

C1​ in [2] is zero

A counterexample to the second inequality of Corollary (19.10) in the monograph "Ricci Flow and the Poincare Conjecture" by J.Morgan and G.Tian

A Linking/S1 Equivariant Variational Argument in the space of Dual Legendrian curves and the proof of the Weinstein Conjecture on S3 "in the large"

Correction to " $C_{1}$ in [2] is zero"

$C_{1}$ in [2] is zero

A Linking/ $S^{1}$ Equivariant Variational Argument in the space of Dual Legendrian curves and the proof of the Weinstein Conjecture on $S^{3}$ "in the large"