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Numerical Heat Transfer, Part B: Fundamentals
An International Journal of Computation and Methodology
Volume 71, 2017 - Issue 4
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Original Articles

Spectral Fourier–Galerkin benchmark solution for natural convection in an inclined saturated porous medium

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Pages 372-395 | Received 16 Jul 2016, Accepted 04 Nov 2016, Published online: 31 Mar 2017

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Read on this site (6)

Amin Fahs, Ali Zakeri & Adrien Wanko. (2021) A global approach for the time-dependent solution of natural convection in a tilted porous cavity. Numerical Heat Transfer, Part B: Fundamentals 79:2, pages 83-112.
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Amin Fahs, Ali Zakeri & Adrien Wanko. (2019) Spectral time-dependent solutions for Darcy model of natural convection in a porous enclosure. Numerical Heat Transfer, Part B: Fundamentals 76:6, pages 366-386.
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Feng Gao, Weihong Peng, Xuan Dong, Wei Zhang & Donghui Zhao. (2019) Mass flow rate prediction of shale gas considering gas diffusion and water film evaporation. Numerical Heat Transfer, Part B: Fundamentals 76:5, pages 285-310.
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R. Anandalakshmi, Tanmay Basak & Leo Lukose. (2019) Numerical visualization via heatlines for natural convection in porous bodies of rhombic shapes subjected to thermal aspect ratio-based heating of walls. Numerical Heat Transfer, Part A: Applications 76:9, pages 687-711.
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Yazhou Wang, Guoliang Qin, Kumar K. Tamma & Yanhui Geng. (2019) Accurate solution for natural convection around single and tandem circular cylinders inside a square enclosure using SEM. Numerical Heat Transfer, Part A: Applications 75:9, pages 579-597.
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Yazhou Wang & Guoliang Qin. (2019) Accurate numerical simulation for non-Darcy double-diffusive mixed convection in a double lid-driven porous cavity using SEM. Numerical Heat Transfer, Part A: Applications 75:9, pages 598-615.
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Articles from other publishers (2)

Alaeddin Malek & Ali Emami Kerdabadi. (2023) Solving Differential Equations by Artificial Neural Networks and Domain Decomposition. Iranian Journal of Science 47:4, pages 1233-1244.
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Fahs Amin, Ali Zakeri & Adrien Wanko. (2021) Time-dependent solution for natural convection in a porous enclosure using the Darcy–Lapwood–Brinkman model. Mathematics and Computers in Simulation 182, pages 39-65.
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