Latest Articles for Mathematical Modeling

This study connects resonance counting to measurable physical quantities in smaller quantum systems.

Researchers study Weyl fermions and their behaviors on curved surfaces under gravity's influence.

Exploring the behavior of inertia-gravity waves in geophysical vortices.

Learn how the Volterra-Heston model prices geometric Asian options.

Explore enhanced stability and accuracy in solving hyperbolic differential equations.

A new model simulates growth and movement of epithelial cells in tissues.

A deep dive into methods for estimating the mean of probability distributions.

A look into how electrical measurements reveal hidden materials in solid objects.

Explore the significance of non-interpenetration in material deformation and engineering.

Examining preference structures to enhance collective decision-making processes.

Exploring how populations change through interaction and competition.

Exploring the patterns and stability of water waves through mathematical models.

A new algorithm improves material efficiency in packing irregular shapes.

Introducing a method that enhances analysis of complex surface data in multiple fields.

Examining how point vortices interact and evolve in fluid dynamics.

A new approach to improve investment strategies through player interactions analysis.

New model improves performance of coherent Ising machines in complex computations.

This article examines interactions between two populations separated by a barrier.

This study examines fluid behavior in porous materials using a two-scale approach.

A look at how the Bethe layer method helps analyze the Ising model.

Exploring the significance and representation of residual stresses in engineering materials.

This study explores the behavior of shock waves in compressible fluids over time.

A fresh approach to understanding and controlling dengue fever spread.

Researching how fluids and structures influence each other, especially under random conditions.

Investigating Laplace's equation solutions in spaces with holes.

A study on strategies in a vertex coloring game between Alice and Bob.

Exploring how synchronized oscillators react to noise and influence system stability.

A study on separable potentials and their role in particle interaction modeling.

Recent models improve our understanding of fluid turbulence in natural and industrial systems.

This work examines effective sparse optimization strategies in fractional Sobolev spaces.

Research presents a method to improve disease spread modeling by transforming spatial models.

Exploring how noise affects changes in fluid flow behaviors and patterns.

Examining how water wave behaviors shift and their implications.

Improving information recovery through Bayesian methods in imaging and signal processing.

This study reveals new insights into the stationary measures of open ASEP and KPZ equations.

This study examines the behavior of mathematical systems with varying speeds.

New models show promise for combining oncolytic viruses and immune therapies in cancer.

An overview of how scientists study and model turbulence in fluids.

A look into I-surfaces and their singularities in algebraic geometry.

Introducing improved techniques for wave scattering problems through innovative equations.