activity
20102020
most citedModuli of Open Stable Maps to a Homogeneous Space

10 citations · 23 across the 8 of their papers we have counts for

collaborators

8 papers

math.SG2020★ 5 cited

Open descendent theory I: The stationary sector

Alexandr Buryak, Amitai Netser Zernik, Rahul Pandharipande +1

We define stationary descendent integrals on the moduli space of stable maps from disks to . We prove a localization formula for the stationary theor…

math.SG2017★ 3 cited

Equivariant Open Gromov-Witten Theory of

Amitai Netser Zernik

We define equivariant open Gromov-Witten invariants for as sums of integrals of equivariant forms over resolut…

math.SG2017★ 10 cited

Moduli of Open Stable Maps to a Homogeneous Space

Amitai Netser Zernik

For a Lagrangian embedding associated with a real homogeneous space, we construct the moduli space of stable holomorphic discs mapping to as an orbifo…

math.SG2017★ 4 cited

Fixed-point Localization for

Amitai Netser Zernik

We derive a fixed-point formula for integrals on moduli spaces of stable maps to projective spaces of even dimension. This gives a formula for the equivariant open Gromov-Witten in…

math.SG2016★ 1 cited

Equivariant A-infinity algebras for nonorientable Lagrangians

Amitai Netser Zernik

We set up an algebraic framework for the study of pseudoholomorphic discs bounding nonorientable Lagrangians, as well as equivariant extensions of such structures arising from a to…

math.CO2013

Taylor Expansion Proof of the Matrix Tree Theorem - Part I

Amitai Netser Zernik

The Matrix-Tree Theorem states that the number of spanning trees of a graph is given by the absolute value of any cofactor of the Laplacian matrix of the graph. We propose a very s…

math.CO2013

Taylor Expansion Proof of the Matrix Tree Theorem - Part II

Amitai Netser Zernik

The All Minors Matrix Tree Theorem states that the determinant of any submatrix of a matrix whose columns sum to zero can be computed as a sum over certain oriented forests. We off…

math.GT2010

Invitation to Topological Conformal Field Theories

Amitai Netser Zernik

Topological conformal field theories are defined using only basic results from the theory of quasiconformal mappings.