In this paper, exact closed form solutions of Stokes drag on prolate spheroid and perturbed prolate spheroid

(deformed sphere) placed in variety of flows like longitudinal shear flow, cross-flow with longitudinal or axial

rate of shear, cross-flow with transverse rate of shear is presented with the use of authors previous DS

conjecture [1]. During the calculation of drag in the various situations of shear flow, the expressions of moment

on rotating spheroid calculated by Chwang and Wu [2] is utilized for achieving the purpose. In these cases, drag

values are normalized by 6mpUa, drag on sphere having radius ‘a’, for defining the drag coefficient. The

particular case of drag on slender elongated body is also highlighted. Variation of drag coefficients in various

flow situations with respect to eccentricity, aspect ratio and deformation parameter are described through graphs

and compared with some known values.

**Author(s) Details
Dr. Deepak Kumar Srivastava
**Department of Mathematics, B.S.N.V. Post Graduate College, University of Lucknow, Station Road, Charbagh, Lucknow (U.P.) – 226001,

India

**Nirmal Srivastava
**Department of Mathematics, B.S.N.V. Post Graduate College, University of Lucknow, Station Road, Charbagh, Lucknow (U.P.) – 226001, India.

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