International Journal of Thermo-Fluid Systems and Sustainable Energy
ISSN: 3069-1877 (Online)
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TY - JOUR AU - Zubair, Muhammad AU - Younis, Faryal AU - Khan, Sami Ullah AU - Waqas, Muhammad AU - Zulfiqar, Muhammad PY - 2025 DA - 2025/11/27 TI - Mathematical Study of Generalized Chemically Reactive NonNewtonain (Eyring-Powell) Material Capturing Varying Thermal Aspect Developing Cattaneo-Christov Concept JO - International Journal of Thermo-Fluid Systems and Sustainable Energy T2 - International Journal of Thermo-Fluid Systems and Sustainable Energy JF - International Journal of Thermo-Fluid Systems and Sustainable Energy VL - 1 IS - 2 SP - 75 EP - 82 DO - 10.62762/IJTSSE.2025.438295 UR - https://www.icck.org/article/abs/IJTSSE.2025.438295 KW - variable sheet thickness KW - non-linear stretching sheet KW - non-Fourier heat flux KW - modified eyring powell liquid KW - variable thermal conductivity AB - This study investigates the effects of a nonlinear stretched surface in a two-dimensional Modified Eyring-Powell liquid due to a double stratified chemical reactive flow of non-Fourier heat flux. We study the flux model which is the generalized form of Fourier's classical expression with thermal relaxation time. The temperature-dependent thermal conductivity is taken into consideration and the stretched surface's thickness is variable. The similarity transformation approach is used to convert the governing system of PDEs into a collection of connected nonlinear ordinary differential systems. The resulting problems are tackled via the application of homotopy analysis approach. Skin friction coefficient, sherwood number, temperature, concentration, and non-dimensional velocity are all visually presented and thoroughly examined. SN - 3069-1877 PB - Institute of Central Computation and Knowledge LA - English ER -
@article{Zubair2025Mathematic,
author = {Muhammad Zubair and Faryal Younis and Sami Ullah Khan and Muhammad Waqas and Muhammad Zulfiqar},
title = {Mathematical Study of Generalized Chemically Reactive NonNewtonain (Eyring-Powell) Material Capturing Varying Thermal Aspect Developing Cattaneo-Christov Concept},
journal = {International Journal of Thermo-Fluid Systems and Sustainable Energy},
year = {2025},
volume = {1},
number = {2},
pages = {75-82},
doi = {10.62762/IJTSSE.2025.438295},
url = {https://www.icck.org/article/abs/IJTSSE.2025.438295},
abstract = {This study investigates the effects of a nonlinear stretched surface in a two-dimensional Modified Eyring-Powell liquid due to a double stratified chemical reactive flow of non-Fourier heat flux. We study the flux model which is the generalized form of Fourier's classical expression with thermal relaxation time. The temperature-dependent thermal conductivity is taken into consideration and the stretched surface's thickness is variable. The similarity transformation approach is used to convert the governing system of PDEs into a collection of connected nonlinear ordinary differential systems. The resulting problems are tackled via the application of homotopy analysis approach. Skin friction coefficient, sherwood number, temperature, concentration, and non-dimensional velocity are all visually presented and thoroughly examined.},
keywords = {variable sheet thickness, non-linear stretching sheet, non-Fourier heat flux, modified eyring powell liquid, variable thermal conductivity},
issn = {3069-1877},
publisher = {Institute of Central Computation and Knowledge}
}
Copyright © 2025 by the Author(s). Published by Institute of Central Computation and Knowledge. This article is an open access article distributed under the terms and conditions of the Creative Commons Attribution (CC BY) license (https://creativecommons.org/licenses/by/4.0/), which permits use, sharing, adaptation, distribution and reproduction in any medium or format, as long as you give appropriate credit to the original author(s) and the source, provide a link to the Creative Commons licence, and indicate if changes were made. 
International Journal of Thermo-Fluid Systems and Sustainable Energy
ISSN: 3069-1877 (Online)
Email: [email protected]
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