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20132025
most citedTernary Weight Networks

748 citations · 836 across the 18 of their papers we have counts for

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14 papers · 1 filter

math.AG2022★ 3 cited

Wonderful compactifications and rational curves with cyclic action

Emily Clader, Chiara Damiolini, Shiyue Li +1

We prove that the moduli space of rational curves with cyclic action, constructed in our previous work, is realizable as a wonderful compactification of the complement of a hyperpl…

math.AG2021★ 7 cited

Permutohedral complexes and rational curves with cyclic action

Emily Clader, Chiara Damiolini, Daoji Huang +2

We define a moduli space of rational curves with finite-order automorphism and weighted orbits, and we prove that the combinatorics of its boundary strata are encoded by a particul…

math.AG2020

Boundary complexes of moduli spaces of curves in higher genus

Emily Clader, Dante Luber, Kyla Quillin

Given a collection of boundary divisors in the moduli space of stable genus-zero n-pointed curves, Giansiracusa proved that their intersection is nonempty if and only if all pairwi…

math.AG2018

Wall-crossing in genus-zero hybrid theory

Emily Clader, Dustin Ross

The hybrid model is the Landau-Ginszburg-type theory that is expected, via the Landau-Ginzburg/Calabi-Yau correspondence, to match the Gromov-Witten theory of a complete intersecti…

math.AG2017

Closed extended -spin theory and the Gelfand-Dickey wave function

Alexandr Buryak, Emily Clader, Ran J. Tessler

We study a generalization of genus-zero -spin theory in which exactly one insertion has a negative-one twist, which we refer to as the "closed extended" theory, and which is clo…

math.AG2017★ 18 cited

Higher-genus wall-crossing in the gauged linear sigma model

Emily Clader, Felix Janda, Yongbin Ruan

We introduce a technique for proving all-genus wall-crossing formulas in the gauged linear sigma model as the stability parameter varies, without assuming factorization properties…

math.AG2017★ 6 cited

Topological recursion relations from Pixton's formula

Emily Clader, Felix Janda, Xin Wang +1

We prove that every degree-g polynomial in the -classes on can be expressed as a sum of tautological classes supported on the boundary with no …

math.AG2017★ 19 cited

Higher-genus quasimap wall-crossing via localization

Emily Clader, Felix Janda, Yongbin Ruan

We give a new proof of Ciocan-Fontanine and Kim's wall-crossing formula relating the virtual classes of the moduli spaces of -stable quasimaps for different in any genus, wh…

math.AG2016★ 25 cited

Pixton's double ramification cycle relations

Emily Clader, Felix Janda

We prove a conjecture of Pixton, namely that his proposed formula for the double ramification cycle on Mbar_{g,n} vanishes in codimension beyond g. This yields a collection of taut…

math.AG2015

Sigma Models and Phase Transitions for Complete Intersections

Emily Clader, Dustin Ross

We study a one-parameter family of gauged linear sigma models (GLSMs) naturally associated to a complete intersection in weighted projective space. In the positive phase of the fam…

math.AG2014

Mirror Symmetry Constructions

Emily Clader, Yongbin Ruan

These expository notes are based on lectures by Yongbin Ruan during a special semester on the B-model at the University of Michigan in Winter 2014. They outline and compare the mir…

math.AG2013★ 1 cited

Relations on Mbar_{g,n} via orbifold stable maps

Emily Clader

Using the equivariant virtual cycle of the moduli space of stable maps to [C/Z_r], or equivalently, the vanishing of high-degree Chern classes of a certain vector bundle over the m…

math.AG2013

Geometric Quantization with Applications to Gromov-Witten Theory

Emily Clader, Nathan Priddis, Mark Shoemaker

This is an expository article on the techniques of quantization as they are applied to Gromov-Witten theory and related areas.

math.AG2013★ 1 cited

Landau-Ginzburg/Calabi-Yau correspondence for the complete intersections X_{3,3} and X_{2,2,2,2}

Emily Clader

We define a generalization of Fan-Jarvis-Ruan-Witten theory, a "hybrid" model associated to a collection of quasihomogeneous polynomials of the same weights and degree, which is ex…