Latest Articles for Mathematics

Exploring the significance of inscribed radius and curvature in manifold geometry.

An overview of mathematical concepts related to unitary groups and C*-algebras.

Study reveals key findings on mean-field games under various boundary conditions.

A look into skew braces and their complex interactions.

Explore how interconnected systems achieve synchronization within layered networks.

Explore how restriction categories help us understand mathematical relationships.

Learn about dynamic systems and their applications across various fields.

Using deep learning to address challenges in soliton dynamics and nonlinear equations.

A new method improves preconditioners using machine learning for solving complex equations.

A new method for modeling population changes over time in various fields.

A study on optimizing arrangements of bipartite planar graphs in linear layouts.

A new method enhances modeling of conservation laws in network systems.

Permutation graphs play a crucial role in graph isomorphism testing and algorithm development.

This study sheds light on cohomological equations and their implications for dynamic systems.

Discover the significance and applications of plactic monoids in mathematics.

Exploring bilipschitz maps for embedding orbit spaces within Hilbert spaces.

Innovative methods for addressing challenges in nonsmooth optimization problems.

A look at solving saddle-point problems with an effective mapping method.

A look into the structure and significance of even Artin groups in mathematics.

This study explores ropelength and characteristics of 12-crossing knots.

This article explores Krylov complexity and its implications in quantum mechanics.

New method improves analysis of rare events in complex systems using optimal control.

Research reveals new families of edge-girth-regular graphs with unique properties.

A look into monopoles and their role in gauge theories.

Exploring the role of bounded reduction in understanding Chevalley groups.

This article examines combinatorial identities using probabilistic methods for new insights.

Discover the unique features and applications of Hopf monads in mathematics.

Study reveals how permeable barriers affect particle diffusion and statistical properties.

New research reveals methods to detect and address gerrymandering using random districting plans.

A new method enhances robot planning using structured knowledge and scene graphs.

Exploring efficient neural network training through pruning and the Lottery Ticket Hypothesis.

Researchers use deep learning to analyze and predict properties of knots.

A new method improves speed and accuracy in U-statistics risk control.

Exploring numerical methods for solving complex stochastic integral equations.

A fresh mathematical identity simplifies complex expressions and fosters connections between functions.

This study focuses on travelling wave solutions in the nonlinear Schrödinger equation.

A deep look into automatic structures and the challenges of quantifier elimination.

A new method for measuring discretization errors using Wishart distribution.

Research unveils conditions for Hamilton cycles in complex graphs.

A look at neural operators, focusing on injectivity and bijectivity.