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Rheological properties of Reiner-Rivlin fluid model for blood flow through tapered artery with stenosis

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Last updated: 05 Jan 2025

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Abstract

In the present article, we have analyzed the Reiner-Rivlin fluid model for blood flow
through a tapered artery with a stenosis. The constitutive equations for a Reiner-Rivlin fluid have
been modeled in cylindrical coordinates. A perturbation series in dimensionless Reiner-Rivlin fluid
parameter ðk1  1Þ have been used to obtain explicit forms for the velocity, resistance impedance,
wall shear stress and shearing stress at the stenosis throat. The graphical results of different type of
tapered arteries (i.e converging tapering, diverging tapering, non-tapered artery) have been examined
for different parameters of interest.

DOI

10.1016/j.joems.2014.10.007

Keywords

Reiner-Rivlin fluid, Blood flow, Tapered artery, Stenosis, Perturbation solution

Authors

First Name

Noreen

Last Name

Akbar

MiddleName

Sher

Affiliation

DBS&H, CEME, National University of Sciences and Technology, Islamabad, Pakistan

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Orcid

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First Name

S.

Last Name

Nadeem

MiddleName

-

Affiliation

Department of Mathematics, Quaid-i-Azam University, 45320 Islamabad 44000, Pakistan

Email

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City

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Orcid

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First Name

Kh.

Last Name

Mekheimer

MiddleName

S.

Affiliation

Mathematics Department, Faculty of Science, Al-Azhar University, Nasr City, 11884 Cairo, Egypt

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Volume

24

Article Issue

1

Related Issue

51061

Issue Date

2016-03-01

Receive Date

2024-10-17

Publish Date

2016-03-01

Page Start

138

Page End

142

Print ISSN

1110-256X

Online ISSN

2090-9128

Link

https://joems.journals.ekb.eg/article_386827.html

Detail API

https://joems.journals.ekb.eg/service?article_code=386827

Order

386,827

Publication Type

Journal

Publication Title

Journal of the Egyptian Mathematical Society

Publication Link

https://joems.journals.ekb.eg/

MainTitle

Rheological properties of Reiner-Rivlin fluid model for blood flow through tapered artery with stenosis

Details

Type

Article

Created At

21 Dec 2024