David Leturcq

most citedBott-Cattaneo-Rossi invariants for long knots in asymptotic homology

R^{3}

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

collaborators

3 papers

math.GT2020★ 1 cited

Bott-Cattaneo-Rossi invariants for long knots in asymptotic homology $R^{3}$

David Leturcq

In this article, we express the Alexander polynomial of null-homologous long knots in punctured rational homology $3$ -spheres in terms of integrals over configuration spaces. To ge…

math.GT2020

Generalized Bott-Cattaneo-Rossi invariants in terms of Alexander polynomials

David Leturcq

The Bott-Cattaneo-Rossi invariant $(Z_{k})_{k \in N ∖ {0, 1}}$ is an invariant of long knots $R^{n} ↪ R^{n + 2}$ for odd $n$ , which reads as a c…

math.GT2019

Generalized Bott-Cattaneo-Rossi invariants of high-dimensional long knots

David Leturcq

Bott, Cattaneo and Rossi defined invariants of long knots $R^{n} ↪ R^{n + 2}$ as combinations of configuration space integrals for $n$ odd $\geq 3$ . Here,…

Bott-Cattaneo-Rossi invariants for long knots in asymptotic homology R3

Generalized Bott-Cattaneo-Rossi invariants in terms of Alexander polynomials

Generalized Bott-Cattaneo-Rossi invariants of high-dimensional long knots

Bott-Cattaneo-Rossi invariants for long knots in asymptotic homology $R^{3}$