On non-Fourier flux in nonlinear stretching flow of hyperbolic tangent material

M. Waqas; Gulnaz Bashir; T. Hayat; A. Alsaedi

doi:10.1007/s00521-017-3016-6

On non-Fourier flux in nonlinear stretching flow of hyperbolic tangent material

M. Waqas
, Gulnaz Bashir
, T. Hayat
, A. Alsaedi

Quaid-I-Azam University
Faculty of Sciences, King Abdulaziz University

Research output: Contribution to journal › Article › peer-review

16 Scopus citations

Abstract

The present study explores the features of hyperbolic tangent material due to a nonlinear stretched sheet with variable sheet thickness. Non-Fourier flux theory is implemented for the development of energy expression. Such consideration accounts for the contribution by thermal relaxation. The resulting nonlinear differential system has been determined for the convergent series expressions of velocity and temperature. The solutions are demonstrated and analyzed through plots. Presented results indicate that velocity decays via larger material power law index and Weissenberg number. Temperature is the decreasing function of Prandtl number and thermal relaxation time.

Original language	English
Pages (from-to)	597-605
Number of pages	9
Journal	Neural Computing and Applications
Volume	31
DOIs	https://doi.org/10.1007/s00521-017-3016-6
State	Published - 9 Jan 2019
Externally published	Yes

Keywords

Hyperbolic tangent fluid
Non-Fourier flux
Variable sheet thickness

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10.1007/s00521-017-3016-6

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title = "On non-Fourier flux in nonlinear stretching flow of hyperbolic tangent material",

abstract = "The present study explores the features of hyperbolic tangent material due to a nonlinear stretched sheet with variable sheet thickness. Non-Fourier flux theory is implemented for the development of energy expression. Such consideration accounts for the contribution by thermal relaxation. The resulting nonlinear differential system has been determined for the convergent series expressions of velocity and temperature. The solutions are demonstrated and analyzed through plots. Presented results indicate that velocity decays via larger material power law index and Weissenberg number. Temperature is the decreasing function of Prandtl number and thermal relaxation time.",

keywords = "Hyperbolic tangent fluid, Non-Fourier flux, Variable sheet thickness",

author = "M. Waqas and Gulnaz Bashir and T. Hayat and A. Alsaedi",

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AU - Waqas, M.

AU - Bashir, Gulnaz

AU - Hayat, T.

AU - Alsaedi, A.

PY - 2019/1/9

Y1 - 2019/1/9

N2 - The present study explores the features of hyperbolic tangent material due to a nonlinear stretched sheet with variable sheet thickness. Non-Fourier flux theory is implemented for the development of energy expression. Such consideration accounts for the contribution by thermal relaxation. The resulting nonlinear differential system has been determined for the convergent series expressions of velocity and temperature. The solutions are demonstrated and analyzed through plots. Presented results indicate that velocity decays via larger material power law index and Weissenberg number. Temperature is the decreasing function of Prandtl number and thermal relaxation time.

AB - The present study explores the features of hyperbolic tangent material due to a nonlinear stretched sheet with variable sheet thickness. Non-Fourier flux theory is implemented for the development of energy expression. Such consideration accounts for the contribution by thermal relaxation. The resulting nonlinear differential system has been determined for the convergent series expressions of velocity and temperature. The solutions are demonstrated and analyzed through plots. Presented results indicate that velocity decays via larger material power law index and Weissenberg number. Temperature is the decreasing function of Prandtl number and thermal relaxation time.

KW - Hyperbolic tangent fluid

KW - Non-Fourier flux

KW - Variable sheet thickness

UR - https://www.scopus.com/pages/publications/85019142387

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DO - 10.1007/s00521-017-3016-6

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AN - SCOPUS:85019142387

SN - 0941-0643

VL - 31

SP - 597

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JO - Neural Computing and Applications

JF - Neural Computing and Applications

ER -

On non-Fourier flux in nonlinear stretching flow of hyperbolic tangent material

Abstract

Keywords

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