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{"references": ["K. Hiemenz, \"Die Grenzschicht an einem in den gleichf\u252c\u00bformigen\nFl\u252c\u00bfussigkeitsstrom eingetauchten geraden Kreiszylinder, Dingl. Polytech,\"\nJ, vol. 326, pp. 321-410, 1911.", "L. Howarth, \"CXLIV. The boundary layer in three dimensional flow.-Part\nII. The flow near a stagnation point,\" Philosophical Magazine (Series 7),\nvol. 42, no. 335, pp. 1433-1440, 1951.", "A. Davey, \"Boundary-layer flow at a saddle point of attachment,\" Journal\nof Fluid Mechanics, vol. 10, pp. 593-610, 1961.", "F. White, \"Fluid Mechanics. 5th edt,\" 2003.", "I. Proudman and K. Johnson, \"Boundary-layer growth near a rear stagnation\npoint,\" Journal of Fluid Mechanics, vol. 12, no. 02, pp. 161-168,\n1962.", "A. Robins and J. Howarth, \"Boundary-layer development at a twodimensional\nrear stagnation point,\" Journal of Fluid Mechanics, vol. 56,\nno. 01, pp. 161-171, 1972.", "L. Shampine, I. Gladwell, and S. Thompson, Solving ODEs with MATLAB.\nCambridge Univ Pr, 2003."]}
In this paper, the two-dimensional reversed stagnationpoint flow is solved by means of an anlytic approach. There are similarity solutions in case the similarity equation and the boundary condition are modified. Finite analytic method are applied to obtain the similarity velocity function.
similarity solutions, reversed stagnation-point flow, asymptotic solution
similarity solutions, reversed stagnation-point flow, asymptotic solution
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