3-D Maxwell fluid flow over an exponentially stretching surface using 3-stage Lobatto IIIA formula | Zendy

Muhammad Awais | Zendy; Tasawar Hayat | Zendy; Aamir Ali | Zendy

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3-D Maxwell fluid flow over an exponentially stretching surface using 3-stage Lobatto IIIA formula

Author(s) -

Muhammad Awais,

Tasawar Hayat,

Aamir Ali

Publication year - 2016

Publication title -

aip advances

Language(s) - English

Resource type - Journals

SCImago Journal Rank - 0.421

H-Index - 58

ISSN - 2158-3226

DOI - 10.1063/1.4953001

Subject(s) - deborah number , flow (mathematics) , mathematical analysis , nonlinear system , maxwell's equations , surface (topology) , mathematics , fluid dynamics , mechanics , physics , rheology , classical mechanics , thermodynamics , geometry , quantum mechanics

The present study looks at the three dimensional boundary layer flow driven by an exponentially stretching surface. An upper-convected Maxwell (UCM) fluid is considered. Characteristics here are characterized by rheological constitutive equations of upper convected Maxwell (UCM) fluid. Involved mathematical modeling constitutes a nonlinear differential system. 3-stage Lobatto IIIA formula is employed to construct the numerical solutions whereas analytic solutions are computed using HAM. Both solutions are compared and found in good agreement. The velocity components are analyzed for the Deborah number and ratio parameters

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