activity
20152026
most citedFelix Klein's "About the Solution of the General Equations of Fifth and Sixth Degree (Excerpt from a letter to Mr. K. Hensel)"

3 citations · 12 across the 9 of their papers we have counts for

collaborators

11 papers

math.GR2026

Watkins's conjecture holds for all infinite groups

Alex J. Sutherland

We prove that at every infinite cardinality, every group which is neither abelian of exponent greater than two nor generalized dicyclic admits a graphical regular representation, s…

math.GR2026

Finite-valued invariant metrics and a classification of natural groups

Alex J. Sutherland

Every group , of arbitrary cardinality, admits a right-invariant metric with at most five values whose isometry group is exactly the group of permutations preserving ever…

math-ph2026

Six-wave scattering in Hamiltonian Dysthe equations: Euler matching and integrability obstructions

Alex J. Sutherland, Solomon C. Yim

We compute the effective six-wave interaction in spatial and temporal Hamiltonian Dysthe equations and compare it with the complete degree-six coefficient of the deep-water Euler H…

math.AG2023

A Summary of Known Bounds on the Essential Dimension and Resolvent Degree of Finite Groups

Alexander J. Sutherland

We summarize what is currently known about ed and RD for finite groups over (i.e. in characteristic 0). In Appendix A, we also give an argument which imp…

math.AG2023

Generalized Versality, Special Points, and Resolvent Degree for the Sporadic Groups

Claudio Gómez-Gonzáles, Alexander J. Sutherland, Jesse Wolfson

Resolvent degree is an invariant measuring the complexity of algebraic and geometric phenomena, including the complexity of finite groups. To date, the resolvent degree of a finite…

math.AG2021

Upper Bounds on Resolvent Degree via Sylvester's Obliteration Algorithm

Curtis Heberle, Alexander J. Sutherland

For each , let RD denote the minimum for which there exists a formula for the general polynomial of degree in algebraic functions of at most variables. In this…

math.AG2021★ 3 cited

Upper Bounds on Resolvent Degree and Its Growth Rate

Alexander J. Sutherland

For each , let denote the minimum for which there exists a formula for the general polynomial of degree in algebraic functions of at most variables. I…

math.HO2021★ 1 cited

G.N. Chebotarev's "On the Problem of Resolvents"

Alexander J. Sutherland

This is an English translation of G.N. Chebotarev's classical paper "On the Problem of Resolvents," which was originally written in Russian and published in Vol. 114, No. 2 of the…

math.HO2021★ 2 cited

Anders Wiman's "On the Application of Tschirnhaus Transformations to the Reduction of Algebraic Equations''

Alexander J. Sutherland

This is an English translation of Anders Wiman's classical paper "Über die Anwendung der Tschirnhausen Transformation auf die Reduktion algebraischer Gleichungen" from 1927. The or…

math.HO2019★ 3 cited

Felix Klein's "About the Solution of the General Equations of Fifth and Sixth Degree (Excerpt from a letter to Mr. K. Hensel)"

Alexander J. Sutherland

This is an English translation of Felix Klein's classical paper "Über die Auflösung der allgemeinen Gleichungen fünften und sechsten Grades (Auszug aus einem Schreiben an Herrn K.…

math.AC2015★ 3 cited

Rational combinations of Betti diagrams of complete intersections

Michael T. Annunziata, Courtney R. Gibbons, Cole Hawkins +1

We investigate decompositions of Betti diagrams over a polynomial ring within the framework of Boij-Söderberg theory. That is, given a Betti diagram, we determine if it is possible…