Latest Articles for Mathematical Modeling

Explore how Markov Decision Processes aid in managing uncertain outcomes with risk considerations.

This article examines how the Thomas-Fermi model explains atomic properties and periodicity.

Explore how particles combine and form larger clusters through advanced models.

This article discusses the importance of learning operators in Banach spaces for scientific computing.

A new approach to tackle drag in turbulent fluid flows using the Josephson-Anderson relation.

Exploring the discontinuous Galerkin spectral element method for nonlinear conservation laws.

The thymus is essential for T cell development and autoimmune prevention.

Research enhances understanding of ocean dynamics through improved LU models.

A study of states of matter and their interactions over time.

Learn how surface growth impacts nature and technology across various fields.

This article examines how liquid moves in shaken cylindrical containers.

This study highlights the global behavior of solutions in a complex electromagnetic system.

A new approach to simulate chemical reactions and gene expression.

Researchers develop methods to simulate particle movement and interactions accurately.

A look into the dynamics and stability of triple celestial systems.

An analysis of phase transitions in the clock model using mean-field theory.

Innovative methods to retrieve time labels from noisy dynamical data.

Analyzing cellular automata behavior using Hamming distance for better classification.

Examining breather solitons in electron-positron-ion plasmas for better insights.

Investigating methods for applying boundary conditions in the Schrödinger equation simulations.

This article examines charged particles in electromagnetic fields using KGM equations.

Scientists unveil a new equation for turbulence in quantum systems.

An overview of fractional Brownian motion influenced by confining potentials and its implications.

A look into how PDA helps analyze complex functional data.

Researchers use models to study monkeypox transmission and develop control strategies.

Examining the dynamics of branching processes in varying conditions of immigration.

Explore how opinions change and form consensus in networks through the voter model.

Examining how non-Newtonian fluids behave during chemical reactions.

A combined model enhances insights into genetic diversity in populations.

Examining how randomness affects passive quantities in fluid dynamics and its practical implications.

Exploring how noise affects wave dynamics in biological systems through advanced models.

A new approach for nonlinear systems enhances modeling efficiency and accuracy.

Research uses mathematical models to optimize cancer drug treatment strategies.

A look at methods to analyze shifts in evolving data.

Researchers enhance population models to include random changes affecting long-term outcomes.

A look at three celestial bodies and their gravitational interactions.

Investigating how random particle movements relate to phase changes in different systems.

A fresh perspective on fluid dynamics using sub-Riemannian Navier-Stokes equations.

Study reveals complex behavior in counter-rotating Taylor-Couette flow through period doubling.

A new method speeds up model order reduction, enhancing efficiency in complex simulations.