Modelling of fluid flow through porous media using memory approach: A review
Reservoir simulator is widely known in the petroleum industry for analysing and predicting
the fluid flow behaviour through porous media. Conventional mathematical approach, which …
the fluid flow behaviour through porous media. Conventional mathematical approach, which …
Significance of ramped temperature in the dynamics of unsteady viscoelastic fluid subjected to lorentz force
I Khan - Frontiers in Physics, 2022 - frontiersin.org
Viscoelastic fluids, such as polymers, paints, and DNA suspensions, are almost everywhere
and very useful in the industry. This article aims to study the significance of ramped …
and very useful in the industry. This article aims to study the significance of ramped …
Some new Hermite–Hadamard type inequalities pertaining to generalized multiplicative fractional integrals
There is significant interaction between the class of symmetric functions and other types of
functions. The multiplicative convex function class, which is intimately related to the idea of …
functions. The multiplicative convex function class, which is intimately related to the idea of …
Spatial fractional Darcy's law to quantify fluid flow in natural reservoirs
Various formulas describing non-Darcy flow have been applied to quantify fluid flow in
natural geological media, while there is no universal law or formula that can reliably …
natural geological media, while there is no universal law or formula that can reliably …
Numerical solution for fuzzy time-fractional cancer tumor model with a time-dependent net killing rate of cancer cells
Simple Summary One of the most recognized phenomena is the cancer tumor which
uncontrollably grows in human cells and spreads over the other parts of the body. It spreads …
uncontrollably grows in human cells and spreads over the other parts of the body. It spreads …
Analysis of stability and Hopf bifurcation in a fractional Gauss-type predator–prey model with Allee effect and Holling type-III functional response
K Baisad, S Moonchai - Advances in difference equations, 2018 - Springer
The Kolmogorov model has been applied to many biological and environmental problems.
We are particularly interested in one of its variants, that is, a Gauss-type predator–prey …
We are particularly interested in one of its variants, that is, a Gauss-type predator–prey …
An Effective New Iterative Method to Solve Conformable Cauchy Reaction‐Diffusion Equation via the Shehu Transform
For the first time, we establish a new procedure by using the conformable Shehu transform
(CST) and an iteration method for solving fractional‐order Cauchy reaction‐diffusion …
(CST) and an iteration method for solving fractional‐order Cauchy reaction‐diffusion …
Modeling of anomalous gas transport in heterogeneous unconventional reservoirs using a nonlinear generalized diffusivity equation
Exploitation of unconventional reservoirs is enabled by multi-fractured horizontal wells.
Hydraulic fractures are created with the purpose of enhancing fluid conductivity in such low …
Hydraulic fractures are created with the purpose of enhancing fluid conductivity in such low …
A novel spectral technique for 2D fractional telegraph equation models with spatial variable coefficients
In this paper, a class of the two-dimensional (2D) mathematical models of the time fractional
telegraph equation with spatial variable coefficients is considered. These models include the …
telegraph equation with spatial variable coefficients is considered. These models include the …
Dynamics of fractional-order neural networks with discrete and distributed delays
This paper is concerned with the stability and Hopf bifurcation of fractional-order neural
networks with discrete and distributed delays. The novelty of this paper is to take into …
networks with discrete and distributed delays. The novelty of this paper is to take into …