[HTML] sciencedirect.com

[HTML][HTML] A stable∞-category of Lagrangian cobordisms

D Nadler, HL Tanaka - Advances in Mathematics, 2020 - Elsevier
Given an exact symplectic manifold M and a support Lagrangian Λ⊂ M, we construct an∞-
category Lag Λ (M) which we conjecture to be equivalent (after specialization of the …
被引用次数：42 相关文章

[引用][C] A Stable Infinity-Category of Lagrangian Cobordisms

D Nadler, HL Tanaka - 2011 - pure.au.dk
A Stable Infinity-Category of Lagrangian Cobordisms — Aarhus University Skip to main
navigation Skip to search Skip to main content Aarhus University Home Aarhus University …

A stable infinity-category of Lagrangian cobordisms

D Nadler, HL Tanaka - arXiv e-prints, 2011 - ui.adsabs.harvard.edu
Given an exact symplectic manifold M and a support Lagrangian\Lambda, we construct an
infinity-category Lag, which we conjecture to be equivalent (after specialization of the …

A stable infinity-category of Lagrangian cobordisms

D Nadler, HL Tanaka - arXiv preprint arXiv:1109.4835, 2011 - arxiv.org
Given an exact symplectic manifold M and a support Lagrangian\Lambda, we construct an
infinity-category Lag, which we conjecture to be equivalent (after specialization of the …
[PDF] psu.edu

[PDF][PDF] A STABLE∞-CATEGORY OF LAGRANGIAN COBORDISMS

D NADLER, HLEE TANAKA - arXiv preprint arXiv:1109.4835, 2011 - Citeseer
Given an exact symplectic manifold M and a support Lagrangian Λ⊂ M, we construct an∞-
category LagΛ (M) which we conjecture to be equivalent (after specialization of the …

A stable infinity-category of Lagrangian cobordisms

D Nadler, HL Tanaka - arXiv, 2011 - dml.mathdoc.fr
Given an exact symplectic manifold M and a support Lagrangian\Lambda, we construct an
infinity-category Lag, which we conjecture to be equivalent (after specialization of the …