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Information Journal Paper

Title

SEMI-ANALYTIC ALGORITHMS FOR THE ELECTROHYDRODYNAMIC FLOW EQUATION

Pages

  1-10

Keywords

OPTIMAL HOMOTOPY ASYMPTOTIC METHOD (OHAM) 

Abstract

 In this paper, we consider the nonlinear boundary value problem for the electrohydrodynamic (EHD) flow of a fluid in an ion-drag configuration in a circular cylindrical conduit. This phenomenon is governed by a nonlinear second-order differential equation. The degree of nonlinearity is determined by a nondimensional parameter a. We present two semi-analytic algorithms to solve the EHD flow equation for various values of relevant parameters based on optimal homotopy asymptotic method (OHAM) and OPTIMAL HOMOTOPY ANALYSIS METHOD. In 1999, Paullet has shown that for large a, the solutions are qualitatively different from those calculated by Mckee in 1997. Both of our solutions obtained by OHAM and OPTIMAL HOMOTOPY ANALYSIS METHOD are qualitatively similar with Paullet’s solutions.

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    • Cite

    APA: Copy

    PANDEY, RAM K., BARANWAL, VIPUL K., SINGH, CHANDRA S., & SINGH, OM P.. (2013). SEMI-ANALYTIC ALGORITHMS FOR THE ELECTROHYDRODYNAMIC FLOW EQUATION. JOURNAL OF THEORETICAL AND APPLIED PHYSICS (IRANIAN PHYSICAL JOURNAL), 7(7), 1-10. SID. https://sid.ir/paper/318729/en

    Vancouver: Copy

    PANDEY RAM K., BARANWAL VIPUL K., SINGH CHANDRA S., SINGH OM P.. SEMI-ANALYTIC ALGORITHMS FOR THE ELECTROHYDRODYNAMIC FLOW EQUATION. JOURNAL OF THEORETICAL AND APPLIED PHYSICS (IRANIAN PHYSICAL JOURNAL)[Internet]. 2013;7(7):1-10. Available from: https://sid.ir/paper/318729/en

    IEEE: Copy

    RAM K. PANDEY, VIPUL K. BARANWAL, CHANDRA S. SINGH, and OM P. SINGH, “SEMI-ANALYTIC ALGORITHMS FOR THE ELECTROHYDRODYNAMIC FLOW EQUATION,” JOURNAL OF THEORETICAL AND APPLIED PHYSICS (IRANIAN PHYSICAL JOURNAL), vol. 7, no. 7, pp. 1–10, 2013, [Online]. Available: https://sid.ir/paper/318729/en

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