Higher order finite volume schemes for magnetohydrodynamics (MHD) and relativistic magnetohydrodynamics (RMHD) are very valuable because they allow us to carry out astrophysical simulations with very high accuracy. However, ...

Alternative finite difference Weighted Essentially Non-Oscillatory (AFD-WENO) schemes allow us to very efficiently update hyperbolic systems even in complex geometries. Recent innovations in AFD-WENO methods allow us to ...

In this research article, we thoroughly examine the dynamics of a repairable system, emphasizing a two-unit configuration through a Bayesian perspective. The study integrates diverse prior distributions to model the ...

This study examines a susceptible-infected-temporary-permanent-recovered (SITHR) epidemic model incorporating the Holling type II incidence rate to prevent and control the disease with optimal use of hospital beds. Initially, ...

Seasonal variations critically influence species movement and migration, with profound implications for ecological stability as evidenced by numerous natural phenomena. In this work, we modify the traditional Lotka-Volterra ...

The study presents a comprehensive theoretical analysis of solute transport under the electroosmotic flow of a two-fluid model consisting of Carreau–Newtonian fluids in a cylindrical tube, to predict more accurate dispersion ...

The ability of the applied chemical concentration gradients to move the fluid, i.e., diffusioosmosis, requires a more robust mathematical model to predict the interdependency of the solute dispersion and the fluid movement. ...

In this paper, we intend to study the geometric meaning of the discrete logarithm problem defined over an Elliptic Curve. The key idea is to reduce the Elliptic Curve Discrete Logarithm Problem (EC-DLP) into a system of ...

We illustrate a general technique to construct towers of fields producing high order elements in , for odd q, and in , for . These towers are obtained recursively by , for odd q, or , for , where v(x) is a polynomial of ...

In this work, we explore the method of fundamental solutions (MFS) for solving the regularized 13-moment (R13) equations for rarefied monatomic gases. While previous applications of the MFS in rarefied gas flows relied on ...