Latest Articles for Mathematics

A look into the Bernoulli problem and its relevance in fluid behavior.

This article explores the mathematical framework behind origami shapes and their properties.

A simple look at classical sequent calculus and its core concepts.

An overview of passive scalar transport and its implications in fluid dynamics.

Learn about 3D matrices, their properties, and applications in various fields.

Innovative methods to model fluid flow on curved surfaces using finite element techniques.

Examining the stability of waves in mathematical equations over time.

Exploring key ideas in statistical mechanics and Boltzmann's contributions.

Exploring chaotic behavior in a specific mathematical system and its real-world applications.

Exploring how different particle types interact in a confined space.

A novel method combines machine learning with classical mechanics to analyze physical systems.

A look into independent sets, Boolean networks, and their complexities.

Learn how Richardson extrapolation enhances linear multistep methods in solving ODEs.

A novel approach to analyzing the topology of quantum states in complex materials.

Research tackles the Maximum Weighted Digraph Partition problem for optimal graph division.

A look into orbifolds and defect TQFTs in mathematics and physics.

A look at how Möbius homology reveals connections in posets.

Research connects mass, geometry, and space through mass-capacity inequalities.

Explore how lattice Lipschitz operators help approximate complex functions.

Explore the properties and factorization of integer-valued rational functions.

Exploring unique properties of ALE Kähler manifolds and their significance in geometry.

Planning adaptive railway networks for current and future demands.

An exploration of the interplay between random graphs and their associated algebras.

Exploring inscribed and circumscribed polygons through geometry and billiard systems.

Discover how convex polygons in 3D depict graph connections effectively.

Learn how model reduction aids in studying complex quantum systems.

Exploring eigenvalue sensitivity and exceptional points in physical systems.

Exploring how mathematical models predict species interactions and population dynamics.

Learn how directed graphs use spanning trees and distributions for real-world applications.

Exploring the interplay between link homology, foams, and webs in mathematics.

A data-driven approach to model Hamiltonian systems effectively.

This article examines the relationship between lines and shapes in three-dimensional geometry.

Examining the Bach tensor's significance in gradient shrinking Ricci solitons.

Gompertz wavelets help analyze growth patterns in Covid-19 data.

Study of heat equations in geometric cones using fractional Laplacians.

Examining the interplay between curvature and dimension in various geometries.

A look at how valuations relate and their roles in various fields.

Explore the key elements of operator theory and its significance in mathematics.

Explore the key concepts and implications of Quantum Field Theory and entanglement.

Exploring the connections between the Riemann zeta function and lattice energy interactions.