Latest Articles for Mathematical Modeling

A novel method to solve the BGK model using neural networks.

Explore how active scalar equations shape our understanding of fluid behavior.

New methods enhance regression analysis using covariance matrices for complex data sets.

This article discusses numerical methods for solving the fractional Korteweg-de Vries equation.

This study examines how Snail and hypoxia influence tumor cell movement and growth.

A deep dive into the significance of vortex sheets in fluid flows.

A new method enhances SPH performance by optimizing kernel usage.

A study on Robust POMDPs and their implications for decision-making under uncertainty.

Innovative approaches to manage interactions in fluid flows for better outcomes.

New insights into RFA outcomes using mathematical models for heart treatment.

A new model enhances the Dean-Kawasaki equation for better particle dynamics analysis.

Exploring the significance of monotonicity and contractivity in reaction networks.

A method to reconstruct shapes of obstacles concealed in fluids through boundary measurements.

RoTHP improves predictions in event modeling through rotary position encoding.

A method to convert TPMS models into usable STEP files for design software.

Explore the nature of BTZ black holes and their intriguing singularities.

This article explores how mathematical models help predict disease outbreaks.

Study of how turbulent flows interact with landscapes, influencing energy transfer in water bodies.

A new approach to understanding antibody responses aids public health decisions.

A look at how fluids behave under small changes in porous media and Stokes systems.

Researchers introduce a model-free test for isotropy in spatial point processes.

Explore methods for estimating cell numbers using fractions and mathematical models.

Exploring how quantum algorithms enhance our study of chemical reaction rates.

A study on how particles in a Volterra lattice interact and evolve over time.

A new approach to study cell behavior using irregular lattices.

Exploring how randomness affects particle behavior in various models.

Study reveals how anesthesia alters the excitatory/inhibitory balance in the brain.

Exploring filtering methods to improve ocean flow simulations using two-layer quasi-geostrophic equations.

This method merges deep learning and math for improved image inpainting.

A method for estimating interactions in systems using noisy data.

This article examines the optimal way to attach elastic plates to minimize energy.

Exploring how degrade-and-fire oscillators synchronize in biological systems.

Exploring the behavior of random systems through the stationary measure of the open KPZ equation.

A new method improves motion estimation using adaptive finite element meshes.

A new preconditioner enhances efficiency in quantum chemistry calculations, improving convergence rates.

A look at action-angle variables and their role in galactic dynamics.

A new model analyzes how substances flow through changing materials, with implications for medicine.

A new approach to manage hydrogen and renewable energy systems.

Innovative methods simplify analysis of polymer-solvent phase behavior.

Study reveals insights into the stability properties of the Taylor-Green vortex.