Latest Articles for Mathematical Modeling

Exploring spin interactions in the Sherrington-Kirkpatrick model at high temperatures.

This article explores the mixing properties of piecewise affine maps and their chaotic behaviors.

Research presents a new numerical method for studying cancer cell movement.

Exploring how mutations and ecology shape evolutionary pathways.

A study on evolving rankings based on performance over time.

This study develops a model to simulate COVID-19 spread and assess social restrictions.

Examining the Hastings-Powell model and its implications for species dynamics.

Scientists develop a method to study gravitational waves from black holes more accurately.

A new model helps predict and control disease spread in local areas.

Research focuses on fast control of quantum systems using the nonlinear Schrödinger equation.

A new numerical method simulates liquid crystal reactions to electric fields.

Explore Gaussian fields and the role of noise in their analysis.

Exploring the complex relationships between predators and prey in ecology.

Analyzing COVID-19 transmission using cellular automata for better prevention strategies.

New methods enhance particle tracking in complex astrophysical environments.

A study on how particles behave when temporarily tethered to surfaces.

This study examines how diseases spread and reach stable states in populations.

Learn how math helps simulate wildfire dynamics and improve management strategies.

Study reveals how cuscutons change the behavior of kinks in two-dimensional spaces.

A detailed look at energy transfer in nonlinear Klein-Gordon equations.

Investigating the dynamics of predator and prey populations through mathematical modeling.

A numerical tool for solving fluid flow problems with enhanced accuracy.

Study reveals impacts of species behavior changes on ecological systems.

A look at the Whitham equation's role in shallow water wave studies.

Exploring how cell shapes affect their movement and interactions in living systems.

A look at how these systems guide agent interactions.

Exploring the complexities of spin systems and their computational implications.

Researchers are using neural networks for efficient model order reduction.

A novel approach to solving differential equations using neural networks and orthogonal polynomials.

This study presents a model for symmetry-breaking in nonlinear systems.

Study biochemical interactions with mathematical models and network operations.

This study examines the regularity and behavior of solutions to the Novikov equation.

This study examines the role of saturation rules in plasma transport modeling.

A new numerical scheme improves SIS model accuracy for disease dynamics.

Ensemble Score Filter offers a fresh approach to complex filtering problems.

An overview of modeling approaches for hepatitis B infection dynamics.

A method for evaluating stability in impulsive systems within infinite-dimensional spaces.

Exploring how internal clocks influence cell movement and group dynamics.

Turing instability alone does not ensure lasting patterns in biological systems.

A new model helps scientists study how traits change over time.