Latest Articles for Mathematics

Learn how lattices can create uniform distributions in various dimensions.

Explore the significance of tensor networks and random tensors in quantum physics.

New methods enhance data reconstruction through innovative tensor recovery approaches.

Quantum circuit distillation simplifies calculations in noisy quantum systems.

A look into asymptotically complex hyperbolic manifolds and their wave dynamics.

A look at the Monge-Ampère system and its applications across various fields.

Explore hierarchically hyperbolic spaces and their practical applications in mathematics.

An overview of projective varieties and their significance in mathematics.

A new quaternionic approach to studying oscillator synchronization.

Jacobi functions are vital in various mathematical fields such as numerical methods and differential equations.

Exploring quasiperiodic functions and their unique level lines in mathematical physics.

This article explores the properties and importance of cubic graphs with a defect of 3.

Discover how perfect tensors influence interactions in the quantum world.

Examining the links between combinatorial group theory and topology through letter-braiding invariants.

Big Jacobi polynomials have unique properties essential for various mathematical applications.

Exploring the relationships and limits of affine configurations in mathematics.

This article examines the eigenvalue distribution of large antisymmetric random matrices.

Explore the relationship between combinatorial maps and critical groups in graph theory.

An overview of prime numbers and their density in number sets.

New techniques improve solving Helmholtz equations in various fields.

New techniques enhance Eulerian SPH performance in fluid flow analysis.

This article examines methods for creating hypergraphs with specific degree sequences.

A study on approximating smooth functions extended by zero.

Rogue waves pose significant risks, causing concern in maritime and scientific fields.

Explore the intriguing world of shuffle squares and their properties.

Discover how math models help us understand stem cell behavior and healing.

A new approach to tackle complex composite optimization problems effectively.

This article examines how quadratic forms represent integers in sequences.

A method to analyze wave travel times for understanding material properties.

Exploring a new way to tackle the classic three jug puzzle using graph theory.

This article explores properties and construction methods of shift graphs.

This article discusses recent methods for verifying matrix multiplication efficiently.

Exploring the role and applications of Hermite polynomials across various fields.

A look at Halin's theorems and their significance in graph theory.

Exploring connections between stationary descendents and quasimodular forms in mathematics.

Learn how preconditioning enhances optimization methods for faster solutions.

A new approach to solve MWIS efficiently in specific graph types.

A look into arrow algebras and their role in logic and computation.

An exploration of quadratic residues and their distribution in prime fields.

A novel approach combines coarse and fine-scale solutions for accurate predictions.