Bronson Lim

activity

20142021

most citedCharacteristic classes and stability conditions for projective Kleinian orbisurfaces

2 citations · 4 across the 7 of their papers we have counts for

collaborators

10 papers

math.GR2021

Symmetric Generation of $J_{2}$ on 32 Letters

Connie Corona, Zahid Hasan, Bronson Lim

We give a computer-free proof that $J_{2}$ is isomorphic to the progenitor $2^{⋆ 32} : (2^{1 + 4} : A_{5})$ factored by two relations, one of length 3 and and one of length 6, in the sy…

math.AG2021

Note on Motivic Semiorthogonal Decompositions for Elementary Abelian 2-Group Actions

Bronson Lim

Let $X$ be a smooth Deligne-Mumford stack which is generically a scheme and has quasi-projective coarse moduli. If $X$ has elementary Abelian 2-group stabilizer…

math.AG2021

Riemann-Roch coefficients for Kleinian orbisurfaces

Bronson Lim, Franco Rota

Suppose $S$ is a smooth, proper, and tame Deligne-Mumford stack. Toën's Grothendieck-Riemann-Roch theorem requires correction terms, involving components of the inertia s…

math.AG2021★ 1 cited

Orbifold Semiorthogonal Decompositions for Abelian Varieties

Bronson Lim, Franco Rota

Suppose $G$ is a finite group acting on an Abelian variety $A$ such that the coarse moduli space $A / G$ is smooth. Using the recent classification result due to Auffarth, Lucchini A…

math.AG2020★ 2 cited

Characteristic classes and stability conditions for projective Kleinian orbisurfaces

Bronson Lim, Franco Rota

We construct Bridgeland stability conditions on the derived category of smooth quasi-projective Deligne-Mumford surfaces whose coarse moduli spaces have ADE singularities. This uni…

math.AG2019

Bondal-Orlov Fully Faithfulness Criterion for Deligne-Mumford Stacks

Bronson Lim, Alexander Polishchuk

Suppose $F : D (X) \to T$ is an exact functor from the bounded derived category of coherent sheaves on a smooth projective variety $X$ to a triangulated categ…

math.AG2017

Semiorthogonal decompositions of equivariant derived categories of invariant divisors

Bronson Lim, Alexander Polishchuk

Given a smooth variety $X$ with an action of a finite group $G$ , and a semiorthogonal decomposition of the derived category, $D ([X / G])$ , of $G$ -equivariant coherent sheav…

math.AG2016

Equivariant Derived Categories Associated to a Sum of Two Potentials

Bronson Lim

Suppose $f, g$ are homogeneous polynomials of degree $d$ defining smooth hypersurfaces $X_{f} = V (f) \subset P^{m - 1}$ and $X_{g} = V (g) \subset P^{n - 1}$ . Then the sum $f(…

math.GR2016★ 1 cited

Symmetric Generation of $M_{22}$

Zahid Hasan, Bronson Lim

We give a computer-free proof that the Mathieu group $M_{22}$ is a homomorphic image of the progenitor $2^{* 14} : L_{3} (2)$ factorized by three relations.

math.DG2014

Projective affine Ossermann curvature models

Peter Gilkey, Bronson Lim

A curvature model (V,A) is a real vector space V which is equipped with a "curvature operator" A(x,y)z that A has the same symmetries as an affine curvature operator; A(x,y)z=-A(y,…

Symmetric Generation of J2​ on 32 Letters

Note on Motivic Semiorthogonal Decompositions for Elementary Abelian 2-Group Actions

Riemann-Roch coefficients for Kleinian orbisurfaces

Orbifold Semiorthogonal Decompositions for Abelian Varieties

Characteristic classes and stability conditions for projective Kleinian orbisurfaces

Bondal-Orlov Fully Faithfulness Criterion for Deligne-Mumford Stacks

Semiorthogonal decompositions of equivariant derived categories of invariant divisors

Equivariant Derived Categories Associated to a Sum of Two Potentials

Symmetric Generation of M22​

Projective affine Ossermann curvature models

Symmetric Generation of $J_{2}$ on 32 Letters

Symmetric Generation of $M_{22}$