Startseite Peristaltic Flow of Rabinowitsch Fluid in a Curved Channel: Mathematical Analysis Revisited
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Peristaltic Flow of Rabinowitsch Fluid in a Curved Channel: Mathematical Analysis Revisited

  • Nasir Ali EMAIL logo , Muhammad Sajid , Khurram Javid und Raheel Ahmed
Veröffentlicht/Copyright: 20. Dezember 2016
Zeitschrift für Naturforschung A
Aus der Zeitschrift Zeitschrift für Naturforschung A Band 72 Heft 3

Abstract

Recently, Maraj and Nadeem (E. N. Maraj, S. Nadeem, Z. Naturforsch. A 70, 513 (2015)) discussed the application of Rabinowitsch fluid model for the mathematical analysis of peristaltic flow in a curved channel. The mathematical analysis presented by these authors is scrutinised in detail and certain subtle details are pointed out which affect the final results.

Keywords: Curved Channel; Peristaltic Flow; Rabinowitsch Fluid; Semianalytic Technique

Acknowledgment

The suggestions of the editor regarding the presentation of the paper are highly appreciated.

References

[1] E. N. Maraj and S. Nadeem, Z. Naturforsch. A 70, 513 (2015).10.1515/zna-2015-0133Suche in Google Scholar

[2] H. Sato, T. Kawai, T. Fujita, and M. Okabe, Japan Soc. Mech. Eng. B. 66, 679, (2000).10.1299/kikaib.66.679Suche in Google Scholar

[3] N. Ali, M. Sajid, and T. Hayat, Z. Naturforsch. A65a 191, (2010).10.1515/zna-2010-0306Suche in Google Scholar

[4] N. Ali, K. Javid, M. Sajid, and O. A. Beg, Comp. Meth. Biomech. Biomed. 19, 614 (2016).10.1080/10255842.2015.1055257Suche in Google Scholar

[5] T. Hayat, S. Noreen, and A. Alsaedi, J. Mech. Med. Biol. 12, 1250058 (2012).10.1142/S0219519411004721Suche in Google Scholar

[6] T. Hayat, F. M. Abbasi, B. Ahmad, and A. Alsaedi, PLoS One 9, e95070 (2014).10.1371/journal.pone.0095070Suche in Google Scholar

[7] S. Hina, M. Mustafa, and T. Hayat, PLoS One 9, 0114168 (2014).10.1371/journal.pone.0114168Suche in Google Scholar

[8] S. Hina, M. Mustafa, T. Hayat, and A. Alsaedi, J. Appl. Mech. Trans. ASME 80, 024501 (2013).10.1115/1.4007433Suche in Google Scholar

[9] S. Hina, T. Hayat, M. Mustafa, O. M. Aldossary, and S. Asghar, J. Mech. Med. Biol. 12, 1250067 (2012).10.1142/S0219519412500674Suche in Google Scholar

[10] F. M. Abbasi, A. Alsaedi, and T. Hayat, J. Aerosp. Eng. 27, 04014037 (2014).10.1061/(ASCE)AS.1943-5525.0000354Suche in Google Scholar

[11] J. V. Ramanamurthy, K. M. Prasad, and V. K. Narla, Phys. Fluids 25, 091903 (2013).10.1063/1.4821355Suche in Google Scholar

[12] V. K. Narla, K. M. Prasad, and J. V. Ramanamurthy, Chinese J. Eng. 2013, 582390 (2013).10.1155/2013/582390Suche in Google Scholar

[13] S. Wada and H. Hayashi, Bull JSME 69, 279 (1971).10.1299/jsme1958.14.279Suche in Google Scholar

[14] B. K. Singh and U. P. Singh, Int. J. Fluids Eng. 6, 1 (2014).10.1155/2014/714150Suche in Google Scholar

[15] I. S. Sokolnikoff, Mathematical Theory of Elasticity, McGraw-Hill Inc., New York 1956.Suche in Google Scholar

[16] S. Goldstein, Modern Developments in Fluid Dynamics: Vol 1, Dover Publications, New York 1965.Suche in Google Scholar

Received: 2016-9-2
Accepted: 2016-11-13
Published Online: 2016-12-20
Published in Print: 2017-3-1

©2017 Walter de Gruyter GmbH, Berlin/Boston

Artikel in diesem Heft

  1. Frontmatter
  2. Hydrogen and Carbon Vapour Pressure Isotope Effects in Liquid Fluoroform Studied by Density Functional Theory
  3. Analytic Approximations to Nonlinear Boundary Value Problems Modeling Beam-Type Nano-Electromechanical Systems
  4. Resistance Distances and Kirchhoff Index in Generalised Join Graphs
  5. Residual Symmetries and Interaction Solutions for the Classical Korteweg-de Vries Equation
  6. Nanofluidic Transport over a Curved Surface with Viscous Dissipation and Convective Mass Flux
  7. Reconstruction of f(T) Gravity with Interacting Variable-Generalised Chaplygin Gas and the Thermodynamics with Corrected Entropies
  8. Peristaltic Flow of Rabinowitsch Fluid in a Curved Channel: Mathematical Analysis Revisited
  9. Analysis of the Laminar Newtonian Fluid Flow Through a Thin Fracture Modelled as a Fluid-Saturated Sparsely Packed Porous Medium
  10. Lie Symmetries and Conservation Laws of the Generalised Foam-Drainage Equation
  11. Lie Symmetry Analysis, Analytical Solutions, and Conservation Laws of the Generalised Whitham–Broer–Kaup–Like Equations
  12. Discrete and Semidiscrete Models for AKNS Equation
https://doi.org/10.1515/zna-2016-0334
Schlagwörter für diesen Artikel
Curved Channel; Peristaltic Flow; Rabinowitsch Fluid; Semianalytic Technique

Artikel in diesem Heft

  1. Frontmatter
  2. Hydrogen and Carbon Vapour Pressure Isotope Effects in Liquid Fluoroform Studied by Density Functional Theory
  3. Analytic Approximations to Nonlinear Boundary Value Problems Modeling Beam-Type Nano-Electromechanical Systems
  4. Resistance Distances and Kirchhoff Index in Generalised Join Graphs
  5. Residual Symmetries and Interaction Solutions for the Classical Korteweg-de Vries Equation
  6. Nanofluidic Transport over a Curved Surface with Viscous Dissipation and Convective Mass Flux
  7. Reconstruction of f(T) Gravity with Interacting Variable-Generalised Chaplygin Gas and the Thermodynamics with Corrected Entropies
  8. Peristaltic Flow of Rabinowitsch Fluid in a Curved Channel: Mathematical Analysis Revisited
  9. Analysis of the Laminar Newtonian Fluid Flow Through a Thin Fracture Modelled as a Fluid-Saturated Sparsely Packed Porous Medium
  10. Lie Symmetries and Conservation Laws of the Generalised Foam-Drainage Equation
  11. Lie Symmetry Analysis, Analytical Solutions, and Conservation Laws of the Generalised Whitham–Broer–Kaup–Like Equations
  12. Discrete and Semidiscrete Models for AKNS Equation
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