Journal of Applied Mathematics and Physics

Journal of Applied Mathematics and Physics

ISSN Print: 2327-4352
ISSN Online: 2327-4379
www.scirp.org/journal/jamp
E-mail: jamp@scirp.org
"Flow through a Variable Permeability Brinkman Porous Core"
written by M. S. Abu Zaytoon, T. L. Alderson, M. H. Hamdan,
published by Journal of Applied Mathematics and Physics, Vol.4 No.4, 2016
has been cited by the following article(s):
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[1] Magnetohydrodynamics of immiscible Newtonian fluids in porous regions of different variable permeability functions
Journal of Petroleum …, 2023
[2] Weber Equation Model of Flow Through a Variable-Permeability Porous Core Bounded by Fluid Layers
Journal of Fluids …, 2022
[3] On the Sigmoid Function as a Variable Permeability Model for Brinkman Equation
Trans. on Applied and Theoretical …, 2022
[4] Taylor and Maclaurin Series Representations of the Nield-Kuznetsov Function of the First Kind
Journal: EQUATIONS, 2022
[5] Higher Derivatives and Polynomials of the Standard Nield-Kuznetsov Function of the First Kind
Int. J. Circuits, Systems …, 2021
[6] Recent advances in the Nield-Kuznetsov functions
WSEAS Transactions on …, 2021
[7] S., Nield-Kuznetsov functions: Current advances and new results
Int. J. Circuits, Systems …, 2021
[8] Application of comprehensive support techniques to roadway tunneling in vicinity of Ordovician carbonate confined aquifers under complicated tectonic conditions
2020
[9] Flow of Micropolar–Newtonian Fluids through the Composite Porous Layered Channel with Movable Interfaces
2019
[10] Flow over a Finite Forchheimer Porous Layer with Variable Permeability
IOSR Journal of Mechanical and Civil Engineering, 2017
[11] Convection in porous media
2017
[12] Effects of Variable Viscosity and Variable Permeability on Fluid Flow Through Porous Media
2017
[13] Simulation of flow through layered porous media
2016
[14] Flow through a layered porous configuration with generalized variable permeability
2016
[15] Exact Solution of Fluid Flow through Porous Media with Variable Permeability for a Given Vorticity Distribution
International Journal of Enhanced Research in Science, Technology & Engineering , 2016
[16] Inhomogeneous Airy's and Generalized Airy's Equations with Initial and Bounday Conditions
[17] The Sigmoid Neural Network Activation Function and its Connections to Airy's and the Nield-Kuznetsov Functions
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