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Utilization of the Crank-Nicolson technique to investigate thermal enhancement in 3D convective Walter-B fluid by inserting tiny nanoparticles on a circular cylinder

Authors :
Fu Zhang Wang
Muhammad Sohail
Umar Nazir
Emad Mahrous Awwad
Mohamed Sharaf
Source :
AIMS Mathematics, Vol 9, Iss 4, Pp 9059-9090 (2024)
Publication Year :
2024
Publisher :
AIMS Press, 2024.

Abstract

The current study is based on the mechanism of mixed convection and solar thermal radiation in Walters'-B fluid considering tera-hybrid nano-structures using convective boundary constraints (CBC) and (CHF) constant heat flux. The heat transmission phenomenon of the current study is taken into account under the influence of triple-suspended nanoparticles. The current problem has several potential applications, including improvements in solar thermal energy systems, nanofluids, aerospace, cooling processes, automotive engineering, and numerical modeling methods. A numerical approach, namely Crank-Nicolson, is utilized in the modeling of 3D Walter's B fluid past over a 3D circular cylinder whose radius varies sinusoidally for evaluation of velocity and temperature distributions. For mathematical modeling, the Cartesian coordinate system was used for the current study. Comparative analysis between constant heat flux (CHF) and convective boundary constraints (CBC) was demonstrated graphically against multifarious parameters towards the temperature profile and velocity profiles along the x-axis and in the y-axis. Moreover, comparative analysis for dissimilar parameters was manifested for Nusselt number through tables, and graphically for skin friction co-efficient and Nusselt number and has shown excellent accuracy. It was estimated that by enhancing values of Qsr, C, Hs and Ec, it was addressed that temperature curve increases for CHF and CBC cases.

Details

Language :
English
ISSN :
24736988
Volume :
9
Issue :
4
Database :
Directory of Open Access Journals
Journal :
AIMS Mathematics
Publication Type :
Academic Journal
Accession number :
edsdoj.fc2221ebae0041cf9e7c1f46dcfd3de9
Document Type :
article
Full Text :
https://doi.org/10.3934/math.2024441?viewType=HTML