Latest Articles for Mathematics

An exploration of relationships between automorphic forms and their dual properties.

This article discusses various models of set theory and their implications.

A look at how phase space aids in understanding quantum systems.

A look into evasion numbers and how they interact with soft-linked posets.

Explore how functional differential equations model systems with delays across various fields.

A look into -complexes and their significance in mathematics and various fields.

Research connects neural networks with mathematical models, improving their design and effectiveness.

Exploring the connections between group actions, Khovanov homology, and knot theory.

An overview of eigenvalue problems in fractional Laplacian and their applications.

Exploring the relationship between mass and geometry in black hole physics.

This research explores how small changes in fluid flows lead to complex behaviors.

Discover how mathematical models explain phase transitions in materials and biological systems.

Understanding how neutral functional differential equations aid in studying material flow.

Investigating how information spreads in quantum systems through qubits using correlation functions.

Explore the role of sheaves in modern mathematics and their significant results.

This method improves tracking of solutions in changing systems of equations.

Fourier transforms analyze signals, revealing their frequency components across various fields.

A look at how noise impacts systems through Markov chains.

A study on particle movement and hitting probabilities in smooth domains.

Explore the unique properties and applications of continued fractions in mathematics.

Dive into the connections between distributions, lattices, and number theory.

This article explores the relationship between music and math through research and concepts.

Examining how group properties hold steady as they grow.

Exploring methods to enhance agreement testing with low acceptance rates.

A method improves solutions for Navier-Stokes equations in fluid mechanics.

A study on finding maximum-sized properly colored forests in graph theory.

This study develops new methods for analyzing interactions in mean field games.

Tropical neural networks enhance resilience against adversarial attacks in machine learning.

Exploring minimal local sets and their role in graph theory.

A method for shape transformation that keeps volume and mass intact.

A look at Cartan geometry's impact on gravity and supergravity theories.

An insight into the long-term behavior of wave functions in physics.

Exploring the significance of random matrices in science and mathematics.

A look into how eigenvalues of random matrices exhibit unique patterns and properties.

A look at cryptographic problems in classical and quantum computing.

Exploring the stability of elliptic curves and Selmer groups in number fields.

Explore how transformation semigroups apply across various scientific disciplines.

Exploring the features and implications of surfaces in mathematics and real life.

This method integrates surface and seepage flows for better water management.

A study on the fourth moment of quadratic Dirichlet functions and its implications.