M. S. Borman

most citedCompactness and Measures of Noncompactness in Metric Trees

7 citations · 7 across the 1 of their papers we have counts for

collaborators

3 papers

math.SG2024

Maurer--Cartan elements in symplectic cohomology from compactifications

Matthew Strom Borman, Mohamed El Alami, Nick Sheridan

We prove that under certain conditions, a normal crossings compactification of a Liouville domain determines a Maurer--Cartan element for the $L_{\infty}$ structure on its symplectic…

math.SG2024

An $L_{\infty}$ structure on symplectic cohomology

Matthew Strom Borman, Mohamed El Alami, Nick Sheridan

We construct the $L_{\infty}$ structure on symplectic cohomology of a Liouville domain, together with an enhancement of the closed--open map to an $L_{\infty}$ homomorphism from symple…

math.MG2007★ 7 cited

Compactness and Measures of Noncompactness in Metric Trees

A. G. Aksoy, M. S. Borman, A. L. Westfahl

A metric tree ( $M$ , $d$ ), also known as $R$ -trees or $T$ -theory, is a metric space such that between any two points there is an unique arc and that arc is isometric to an…

Maurer--Cartan elements in symplectic cohomology from compactifications

An L∞​ structure on symplectic cohomology

Compactness and Measures of Noncompactness in Metric Trees

An $L_{\infty}$ structure on symplectic cohomology