Latest Articles for Mathematics

Innovative methods improve predictions of crack development in engineering materials.

Exploring undecidability in subshifts of finite type and sofic subshifts.

An overview of double Schubert polynomials and their role in mathematics.

An overview of smooth representations and their connection to integral structures.

Sublinear expanders offer unique connectivity properties for sparse graphs in various fields.

Exploring critical lengths and eigenvalues of surfaces of revolution.

Examining non-homotopic drawings and their properties in multigraphs.

Exploring the role of superspecial curves in mathematics and cryptography.

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

Combining quantum computing and machine learning to address complex graph challenges.

A guide to optimization, its types, challenges, and practical uses across various fields.

This article simplifies cubical categories, making their importance clear in math and computer science.

Exploring the properties and applications of CR-geometry in various fields.

Research proposes a new operator for scalar curvature in loop quantum gravity.

A new approach improves control systems analysis using set-valued analysis.

A look into complete Pick spaces and their applications in mathematics.

A fresh method for optimizing Markov chains using polytope techniques.

Exploring the significance of entire functions and weight classes in mathematics.

Learn an ancient approach to finding square roots step-by-step.

A look into minimal kinematics and its role in particle interactions.

This article delves into hitting distributions within random dynamical systems.

New methods enhance solving Riccati equations for robust control applications.

Learn how NPRK methods improve solving ordinary differential equations.

Introducing EPIC, a method for efficient eigenvalue computation.

Explore enriched categories and their impact on mathematics and computer science.

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

A look into the connections between Grothendieck and Nikodym properties in mathematics.

A new model reveals how cells move and interact, impacting health research.

This article examines models in topological quantum field theories using combinatorial methods.

A look into shapes that impact physics and engineering.

A look into the relationships and structures within Legendrian contact homology.

Explore the role of superalgebras in math and physics.

Recent studies reveal new insights into graph edge directions and their connectivity.

Examining walk matrices and cokernels reveals insights into random graph structures.

New measures improve comparisons of complex medical data sets.

New methods for creating MDS and involutory MDS matrices improve data security.

A look at how RGB-tilings help prove the Four Color Theorem.

A look at how Wilcox and Fer expansions help solve differential equations.

Exploring the effects of randomness on phase separation in materials.

An overview of contraction perfect graphs and their significance in graph theory.