Latest Articles for Mathematical Structures

An overview of right-angled Artin groups and their relation to measure equivalence.

Exploring the relationship between -adic modular forms and the Heisenberg algebra.

This paper investigates the counting of rational points on mathematical stacks.

Exploring the relationship between cores, partitions, and root systems in combinatorial math.

Discover the relationship between varieties, sheaves, and cohomology in mathematics.

Exploring the relationship between group actions and orbit closures in algebraic geometry.

A clear look at the links between Fay identities, Hirota equations, and integrable systems.

A study on the behavior of marked graphs and their local structures.

An exploration of non-abelian descent types and their significance in arithmetic geometry.

This article discusses self-complementary ideals and their relationships in posets using flip graphs.

Explore motivic cycles, degree two surfaces, and their connections to rational curves.

An overview of superelliptic curves and their mathematical properties.

A look into simple-minded collections and their role in representation theory.

This article discusses new methods in motivic measures for algebraic varieties.

An overview of model categories, exact categories, homotopy theory, and sheaves.

A look at the Brauer group and its relationship with rational varieties and group actions.

Essential dimension measures the complexity of algebraic objects through parameters.

A look into algebraic groups and their connections to geometry.

Gorenstein rings reveal connections in algebra and geometry, enhancing mathematical understanding.

A look into quantum supermaps and their significance in quantum processes.

Exploring the role of sheaves and p-adic numbers in number theory.

Exploring the terminalization process in hyperkähler manifolds and its implications.

Exploring slender trees and their role in set theory and large cardinals.

Exploring the properties and significance of Berkeley cardinals in set theory.

Discover how forcing shapes modern mathematics and set theory.

Combining tensor networks and quantum circuits improves accuracy in simulating complex systems.

Research reveals new methods for estimating errors in abelian extensions of number fields.

A new method to find equations for complex genus 4 curves in mathematics.

An overview of group theory, cohomology, and their interaction with p-adic fields.

A look into average hereditary graphs and their significance in graph theory.

Explore the unique blend of geometry and algebra in super curves.

This paper explores relationships among Specht modules and their properties in KLR algebras.

Explore the unique properties and significance of idempotent semifields in mathematics.

This article explores the role of braces and Hopf-Galois structures in algebra.

Explore key concepts and symmetries in two-dimensional Yang-Mills theory.

An overview of the algebra formed by letters a and b.

Exploring profinite trees' role in understanding regular languages.

An overview of stable homotopy theory and its computational methods.

An overview of Sylvester domains and their role in pro-groups.

An overview of torsion classes, stable nuclei, and nonsingular intervals in module theory.