Latest Articles for Eigenvalues

Explore Fourier extensions and their impact on functions with limited support.

A comprehensive look at unitary addition Cayley graphs and their properties.

A look into eigenvalues, GUE matrices, and sampling methods for better calculation.

Examining how parameter mismatches affect synchronization in diverse systems.

A look at the properties and applications of self-loop graphs in various fields.

A look into how conditional DPPs impact random matrix theory and beyond.

Exploring the relationship between Jack derangements, partitions, and combinatorial structures.

New findings improve Cheeger’s inequality, enhancing understanding of graph properties.

Exploring how matrices reveal differences in particle behavior beyond energy levels.

Explore how age, space, and density impact population dynamics.

A new approach uses MRI scans and machine learning to identify Alzheimer's effectively.

An overview of random matrices, focusing on symmetric matrices and their implications in various fields.

Exploring the unique properties of integral Cayley graphs linked to symmetric groups.

Discover how token graphs reveal insights into graph properties via eigenvalue analysis.

An exploration of hyperbolic surfaces and Fuchsian groups.

This article discusses key issues in identifying linear systems through data.

Exploring the connections between tensors, hypergraphs, and Kronecker products in complex systems.

Random tensors are key in machine learning, physics, and computer science applications.

Exploring shapes and their properties under the influence of magnetic fields.

Explore how random matrices unveil correlations in financial time series data.

An overview of random Schrödinger operators and their significance in quantum mechanics.

A new method enhances accuracy in eigenvalue problems by analyzing multiple situations.

Explore the role of cumulants in understanding random matrices and their diverse applications.

An overview of cographs, their properties, and significance in graph theory.

Explore the significance of molecular physics in various scientific fields.

Exploring the stability of equations that account for memory and delays.

Solitons maintain shape while traveling, revealing insights into nonlinear wave behavior.

A look into non-Hermitian random matrices and their significance in science.

Examining how patterns form in networks and their implications.

This study focuses on the eigenvalue properties of connected 4-regular graphs.

This study examines the relationship between distinct groups of free fermions using logarithmic negativity.

This article examines methods to show certain number sequences are positive.

A look into biharmonic operators and their role in structural vibrations.

This article presents a novel variational method for studying non-Hermitian systems using quantum computing.

A study on the properties and applications of real matrix semigroups.

Exploring eigenvalues in specific Toeplitz matrices with two non-zero off-diagonals.

Study reveals insights into particle behavior using the Dirac operator with singular interactions.

Exploring the Kuramoto model's applications in various fields and its numerical methods.

Molecular physics explores molecules' behaviors, offering insights into various scientific fields.

This article discusses the Neumann eigenvalue problem and its significance in various fields.