Applied Mathematics

Applied Mathematics

ISSN Print: 2152-7385
ISSN Online: 2152-7393
www.scirp.org/journal/am
E-mail: am@scirp.org
"Approximate Analytical Solutions for the Nonlinear Brinkman-Forchheimer-Extended Darcy Flow Model"
written by Basant K. Jha, Muhammad L. Kaurangini,
published by Applied Mathematics, Vol.2 No.12, 2011
has been cited by the following article(s):
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[2] A numerical analysis of fluid flow and heat transfer between two rotating disks with induced porous medium
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[4] Numerical approximation of convective Brinkman-Forchheimer flow with variable permeability
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[5] Effects of activation energy and chemical reaction on unsteady MHD dissipative Darcy–Forchheimer squeezed flow of Casson fluid over horizontal channel
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[6] Variable chemical species and thermo-diffusion Darcy–Forchheimer squeezed flow of Jeffrey nanofluid in horizontal channel with viscous dissipation effects
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[7] Evaluation of flow field design effects on proton exchange membrane fuel cell performance
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[8] Numerical analysis of Carreau fluid flow over a vertical porous microchannel with entropy generation
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[9] Analysis of Brinkman-Forchheimer extended Darcy's model in a fluid saturated anisotropic porous channel
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[10] Analysis of Brinkman-Forchheimer extended Darcy's model in a fluid saturated anisotropic porous channel.
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[11] The Flow in Periciliary Layer in Human Lungs with Navier-Stokes-Brinkman Equations
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[12] A multipoint flux approximation finite volume method for the numerical simulation of the stokes-brinkman problem in 2-D using unstructured meshes
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[13] BRINKMAN-FORCHHEIMER EQUATIONS IN HOMOGENEOUS SOBOLEV SPACES
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[14] Generalized Fourier's Law and Darcy–Forchheimer Forced/Mixed Convective Flow Towards a Riga Plate with Second-Order Velocity Slip: A Numerical Study
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[15] Rotating flow of carbon nanotubes subject to prescribed heat flux condition
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[16] Impact of melting heat transfer in the time-dependent squeezing nanofluid flow containing carbon nanotubes in a Darcy-Forchheimer porous media with Cattaneo …
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[17] Emhd mixed convection flow through saturated porous rectangular channel.(Dept. M (Power))
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[18] ผล เฉลย ของ การ ไหล แบบ บ ริ ง แมน ไม่ เชิง เส้น เหนือ ชั้น เพ อริ ซิ เลีย รี โดย ใช้ วิธี การ ผล ต่าง อันตะ และ นิ ว ตัน รา ฟ สัน แบบ n มิติ
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[19] Computational and physical examination about the aspects of fluid flow between two coaxially rotated disks by capitalizing non-Fourier heat flux theory: finite …
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[20] Darcy-Forchheimer flow over an exponentially stretching curved surface with Cattaneo-Christov double diffusion
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[21] Computational and Physical Examination about the aspects of Fluid Flow between two Coaxially Rotated disks by Capitalizing Non-Fourier Heat Flux Theory …
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[22] Computational and physical examination about the aspects of fluid flow between two coaxially rotated disks by capitalizing non‐Fourier heat flux theory: finite …
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[23] Generalized Fourier's law and Darcy-Forchheimer forced/mixed convective flow towards a Riga plate with second order velocity slip: A numerical study
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[24] Implementation of a Two-Phase Simulator Based on the Brinkman's Equation for Vuggy-Karstified Reservoirs
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[25] Upshot of ohmically dissipated Darcy-Forchheimer slip flow of magnetohydrodynamic Sutterby fluid over radiating linearly stretched surface in view of Cash and Carp …
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[26] Darcy–Forchheimer flow of Maxwell fluid with activation energy and thermal radiation over an exponential surface
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[27] Darcy–Forchheimer flow of carbon nanotubes due to a convectively heated rotating disk with homogeneous–heterogeneous reactions
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[28] Upshot of ohmically dissipated Darcy-Forchheimer slip flow of magnetohydrodynamic Sutterby fluid over radiating linearly stretched surface in view of Cash and …
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[29] Simulação numérica de escoamentos em reservatórios carbonáticos utilizando um modelo de Stokes-Brinkman por meio de métodos localmente conservativos
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[30] Mathematical models for heat and mass transfer in nanofluid flows.
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[31] Carbon nanotubes significance in Darcy-Forchheimer flow
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[32] Darcy–Forchheimer squeezed flow of carbon nanotubes with thermal radiation
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[33] Brinkman-Forchheimer flow of SWCNT and MWCNT magneto-nanoliquids in a microchannel with multiple slips and Joule heating aspects
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[34] An optimal analysis for Darcy–Forchheimer 3D flow of nanofluid with convective condition and homogeneous–heterogeneous reactions
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[35] On Darcy-Forchheimer squeezed flow of carbon nanotubes between two parallel disks
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[36] Numerical simulation for Darcy–Forchheimer three-dimensional rotating flow of nanofluid with prescribed heat and mass flux conditions
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[37] Numerical treatment for Darcy–Forchheimer flow of nanofluid due to a rotating disk with convective heat and mass conditions
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[38] Hydromagnetic rotating flow of Casson fluid in Darcy-Forchheimer porous medium
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[39] Three-dimensional rotating Darcy–Forchheimer flow with activation energy
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[40] Darcy-Forchheimer flow with variable thermal conductivity and Cat
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[41] Effect of Heat Sources on Non-Darcy Convective Heat and Mass Transfer Flow of CuO-Water and Al2O3-Water Nanofluids in Vertical Channel
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[42] On Darcy-Forchheimer flow of carbon nanotubes due to a rotating disk
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[43] Chemical reaction effects on MHD rotating fluid over a vertical plate embedded in porous medium with heat source
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[44] Three-dimensional rotating flow of carbon nanotubes with Darcy-Forchheimer porous medium
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[45] An optimal study for Darcy-Forchheimer flow with generalized Fourier's and Fick's laws
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[46] Darcy-Forchheimer flow due to a curved stretching surface with Cattaneo-Christov double diffusion: A numerical study
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[47] Numerical Study of the Effects of Suction and Pressure Gradient on an Unsteady MHD Fluid Flow between Two Parallel Plates in a Non-Darcy Porous Medium
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[48] Upshot of binary chemical reaction and activation energy on carbon nanotubes with Cattaneo-Christov heat flux and buoyancy effects
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[49] Impact of Cattaneo-Christov heat flux on flow of two-types viscoelastic fluid in Darcy-Forchheimer porous medium
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[50] Darcy-Forchheimer flow with variable thermal conductivity and Cattaneo-Christov heat flux
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[51] Homotopy perturbation method for the strongly nonlinear Darcy-Forscheimer model
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[52] ? MHD FLOW THROUGH DARCY-BRINKMAN–FORCHHEIMER EXTENDED POROUS MEDIA OVER A NONLINEARSTRETCHING SHEET
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[53] Double–Diffusive convection of a rotating fluid over a vertical plate embedded in Darcy–Forchheimer porous medium with non-uniform heat sources
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[54] Double Diffusive Convection of a Rotating Fluid Over a Vertical Plate Embedded in Darcy-Forchheimer Porous Medium with Non-Uniform Heat Sources
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[55] Double diffusive convection of a rotating fluid over a vertical plate embedded in a Darcy-Forchheimer porous medium with non-uniform heat sources
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[56] The immersed boundary method for simulating gravitational settling and fluid shear-induced deformation of elastic structures
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[57] DoubleDiffusiveConvection of a Rotating Fluid over a Vertical Plate Embedded in Darcy–Forchheimer Porous Medium with Nonuniform Heat Source
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[58] Analytical Solutions of Nonlinear Brinkman-Forchheimer-Extended Darcy Flow Model With
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[59] An Approximate Analytical Investigation of Couette Flow In Composite Channel
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[60] ANALYTICAL SOLUTIONS OF NONLINEAR BRINKMAN-FORCHHEIMER-EXTENDED DARCY FLOW MODEL WITH SLIP BOUNDARY CONDITIONS
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[61] Partial Differential Equations in Applied Mathematics
[62] Emhd mixed convection flow through saturated porous rectangular channel ﺔﯾﻣﺎﺳﻣ ةدﺎﻣﺑ ﺔﻌﺑﺷﻣ ﺔﻟﯾطﺗﺳﻣ ﮫﯾﻘﻓأ ةﺎﻧﻗ لﻼﺧ طﻟﺗﺧﻣﻟا لﻣﺣﻟا ﯽﺳﯾطﺎﻧﻐﻣورﮭﮐ لﺎﺟﻣ رﯾﺛﺄﺗ تﺣﺗ‎
kady, EA El-Agouz
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