| 1 |
Effect of nonlinear drag on the onset and the growth of the miscibleviscous fingering in a porous medium
Kim MC
Korean Journal of Chemical Engineering, 39(3), 548, 2022 |
| 2 |
Structural Stability in Resonant Penetrative Convection in a Brinkman-Forchheimer Fluid Interfacing with a Darcy Fluid
Li YF, Chen XJ, Shi JC
Applied Mathematics and Optimization, 84(SUPPL 1), S979, 2021 |
| 3 |
The Time Optimal Control of Two Dimensional Convective Brinkman-Forchheimer Equations
Mohan MT
Applied Mathematics and Optimization, 84(3), 3295, 2021 |
| 4 |
Asymptotic Regularity and Attractors for Slightly Compressible Brinkman-Forchheimer Equations
Kalantarov V, Zelik S
Applied Mathematics and Optimization, 84(3), 3137, 2021 |
| 5 |
Semi-analytical Approach to Modeling Forchheimer Flow in Porous Media at Meso- and Macroscales
Zolotukhin AB, Gayubov AT
Transport in Porous Media, 136(3), 715, 2021 |
| 6 |
Artificial neural network model development for prediction of nonlinear flow in porous media
Wang Y, Zhang SX, Ma Z, Yang Q
Powder Technology, 373, 274, 2020 |
| 7 |
Performance improvement of a flat-plate solar collector by inserting intermittent porous blocks
Anirudh K, Dhinakaran S
Renewable Energy, 145, 428, 2020 |
| 8 |
Nonlinear Flow Behavior in Packed Beds of Natural and Variably Graded Granular Materials
van Lopik JH, Zazai L, Hartog N, Schotting RJ
Transport in Porous Media, 131(3), 957, 2020 |
| 9 |
Darcy-Brinkman-Forchheimer Model for Film Boiling in Porous Media
Avramenko AA, Shevchuk IV, Kovetskaya MM, Kovetska YY
Transport in Porous Media, 134(3), 503, 2020 |
| 10 |
A Compressible Fluid Flow Model Coupling Channel and Porous Media Flows and Its Application to Fuel Cell Materials
Jarauta A, Zingan V, Minev P, Secanell M
Transport in Porous Media, 134(2), 351, 2020 |
