On the evaluation of stratification based entropy optimized hydromagnetic flow featuring dissipation aspect and Robin conditions.

Double stratification Entropy generation Joule heating Non-linear mixed convection Second-grade nanoliquid

Journal

Computer methods and programs in biomedicine
ISSN: 1872-7565
Titre abrégé: Comput Methods Programs Biomed
Pays: Ireland
ID NLM: 8506513

Informations de publication

Date de publication:
Jul 2020
Historique:
received: 29 09 2019
revised: 13 01 2020
accepted: 16 01 2020
pubmed: 18 2 2020
medline: 7 4 2021
entrez: 17 2 2020
Statut: ppublish

Résumé

The scrutiny of nonlinear convected flow aspect has continuously appealed researchers attention because of its ample demands in processes like heat exchangers, building insulation, crystal growth, insulation of nuclear reactor, food processing, solar energy and electronic element chilling etc. Taking into consideration the aforesaid utilizations, we modeled differential type (second-grade) nanoliquid considering non-linear mixed convection. The considered differential type nonlinear model elaborates viscoelasticity (elastic and viscous) characteristics. Furthermore the thermal systems emphases on transportation of heat and irreversibility reduction. Especially, evaluating the systems via thermodynamic second relation is essential with the purpose of finding a standard communication between power input prerequisite and heat transference augmentation. Formulated non-dimensional problem is non-linear subject to the assumptions (i.e., Non-linear mixed convection, magnetic field, viscous dissipation, double stratification, Joule heating and convective conditions). Analytic simulations for modeled non-linear systems is not possible. Hence we considered bvp4c scheme for non-linear analysis. Velocity [Formula: see text] of second grade (non-Newtonian) fluid intensifies for larger estimations of R* and λ* whereas it dwindles for M. Temperature of nanoliquid deteriorates with S

Sections du résumé

BACKGROUND AND OBJECTIVE OBJECTIVE
The scrutiny of nonlinear convected flow aspect has continuously appealed researchers attention because of its ample demands in processes like heat exchangers, building insulation, crystal growth, insulation of nuclear reactor, food processing, solar energy and electronic element chilling etc. Taking into consideration the aforesaid utilizations, we modeled differential type (second-grade) nanoliquid considering non-linear mixed convection. The considered differential type nonlinear model elaborates viscoelasticity (elastic and viscous) characteristics. Furthermore the thermal systems emphases on transportation of heat and irreversibility reduction. Especially, evaluating the systems via thermodynamic second relation is essential with the purpose of finding a standard communication between power input prerequisite and heat transference augmentation.
METHOD METHODS
Formulated non-dimensional problem is non-linear subject to the assumptions (i.e., Non-linear mixed convection, magnetic field, viscous dissipation, double stratification, Joule heating and convective conditions). Analytic simulations for modeled non-linear systems is not possible. Hence we considered bvp4c scheme for non-linear analysis.
CONCLUSIONS CONCLUSIONS
Velocity [Formula: see text] of second grade (non-Newtonian) fluid intensifies for larger estimations of R* and λ* whereas it dwindles for M. Temperature of nanoliquid deteriorates with S

Identifiants

pubmed: 32062089
pii: S0169-2607(19)31668-2
doi: 10.1016/j.cmpb.2020.105347
pii:
doi:

Types de publication

Journal Article

Langues

eng

Sous-ensembles de citation

IM

Pagination

105347

Informations de copyright

Copyright © 2020. Published by Elsevier B.V.

Déclaration de conflit d'intérêts

Declaration of Competing Interest It is declared that we have no conflict of interest.

Auteurs

W A Khan (WA)

School of Mathematics and Statistics, Beijing Institute of Technology, Beijing 100081, China; Department of Mathematics, Mohi-ud-Din Islamic University, Nerian Sharif, 12010 Azad Kashmir, Pakistan. Electronic address: waqarazeem@bit.edu.cn.

M Waqas (M)

NUTECH School of Applied Sciences and Humanities, National University of Technology, Islamabad 44000, Pakistan.

S Kadry (S)

Department of Mathematics and Computer Science, Faculty of Science, Beirut Arab University, Lebanon.

Z Asghar (Z)

NUTECH School of Applied Sciences and Humanities, National University of Technology, Islamabad 44000, Pakistan.

S Z Abbas (SZ)

School of Mathematics and Statistics, Beijing Institute of Technology, Beijing 100081, China; Department of Mathematics and Statistics, Hazara University Mansehra, KPK, Pakistan. Electronic address: abbas@bit.edu.cn.

M Irfan (M)

Department of Mathematics, Quaid-I-Azam University 45320, Islamabad44000, Pakistan.

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