T. Kragh

most citedGenerating Functions in

R^{2 n}

and the Hatcher-Waldhausen map

3 citations · 3 across the 1 of their papers we have counts for

collaborators

2 papers

math.SG2026★ 3 cited

Generating Functions in $R^{2 n}$ and the Hatcher-Waldhausen map

Thomas Kragh

In this paper, we construct a generating function quadratic at infinity for any exact Lagrangian in $R^{2 n}$ that equals $R^{n}$ outside a compact set. Such a Lagrang…

math.SG2025

Normal invariant of nearby Lagrangians via twisted derivative

Mohammed Abouzaid, Daniel Ãlvarez-Gavela, Sylvain Courte +1

Let $L$ and $M$ be closed, connected, smooth manifolds and let $L ↪ T^{*} M$ be an exact Lagrangian embedding. The induced map $L \to M$ is known by earlier work to be a…

Generating Functions in R2n and the Hatcher-Waldhausen map

Normal invariant of nearby Lagrangians via twisted derivative

Generating Functions in $R^{2 n}$ and the Hatcher-Waldhausen map