Latest Articles for Mathematical Modeling

Examining periodic points reveals stability within chaotic dynamical systems.

Researchers improve models of electrified liquid drops by incorporating Willmore energy.

Explore how age-structured models reveal insights into population and disease growth.

Exploring the complex relationships among species through phylogenetic trees.

Examining various models and their behaviors in nonlinear acoustics.

This article examines discrete-time systems and their complex behaviors through simplified models.

Explore the behavior and applications of Lévy-type processes in probability.

Exploring methods for solving Urysohn integral equations with various kernels.

Exploring how simple rules create complex patterns in ECA networks.

Exploring key aspects of the 20-vertex model in statistical physics.

Analyzing particle behavior using the relaxation time approximation and its implications.

This article examines epidemic modeling with multiple regions and population movement.

A look at numerical methods for efficient fluid flow solutions.

A study on how surroundings influence organism aggregation.

Insights into spacecraft movement between Earth and the Moon.

This study examines the stability of dark solitons in nonlinear Schrödinger equations.

A look at how the BGK model simplifies the study of gas behavior.

A study of how opinions change over time in social groups.

A look at how conformal prediction improves uncertainty quantification in biology.

This study investigates the interplay between fluids and flexible structures.

Examining how area shape influences critical points in mathematical solutions.

Research reveals new methods for studying complex fluid behaviors under rapid rotation.

Examining pedestrian and vehicle movement through mathematical models for better planning.

Exploring chaotic behavior in fluid dynamics through Taylor-Couette flow findings.

A look into how stochastic programming aids in uncertain decision-making.

Discover the role of standard subspaces in quantum mechanics and their mathematical implications.

A study of random mixing processes using two urns of colored balls.

A look at how mathematical models measure disease spread.

This study explores how opinions influence movements in a two-dimensional space.

A study on how symmetries shape fluid flow behaviors.

A new approach improves control in uncertain environments using Gaussian processes.

Examining how epidemic models reveal disease spread dynamics.

A method to identify safe operating areas for complex systems.

This article explores the behavior and stability of traveling waves in various systems.

This study examines how diverse neuron populations affect collective neuron behavior.

A new method enhances solution transfer accuracy in complex simulations.

A model tackles infection spread via movement and interactions in communities.

Combining machine learning with traditional methods improves turbulence predictions and efficiency.

This article discusses a model simulating the interactions in tumor growth.

A look at dividend payments and financial risk management.