Bibliography
Martin, M. H., A new approach to problems in two dimensional flow. Quart. Journ. of Appl. Math. (1950), pp. 137–150.
Blaschke, W., Vorlesungen über Differentialgeometrie I. Berlin (1939) Third Ed., pp. 93–94, p. 115, pp. 177–179.
Eisenhart, L. P., A Treatise on the Differential Geometry of Curves and Surfaces. New York (1909), pp. 152–153, pp. 88–89, p. 93.
Eisenhart, L. P., Riemannian Geometry. Princeton (1926), p. 17.
Berker, R., Intégration des équations de mouvement d'un fluide visqueux incompressible. Vol VIII/2 Strömungsmechanik II, Handbuch der Physik, Berlin (1963), p. 8, pp. 30–34.
Hamel, G., Spiralförmige Bewegungen zäher Flüssigkeiten. Jber. Dtsch. Math-Ver., Vol 25 (1916), pp. 34–60.
Riquier, C., Les systèmes d'équations aux dérivées partielles. Paris (1910).
Thomas, J. M., Riquier's existence theorems. Ann. of Math., vol. 30 (1929), pp. 285–310.
Rosenblatt, M. A., Solutions exactes des équations du mouvement des liquides visqueux. Mém. des. Sci. Math. fasc. 72, Paris (1935).
Neményi, P. F., Recent developments in Inverse and Semi-Inverse Methods in the Mechanics of Continua. Advances in Applied Mechanics, vol. 11, 1951, pp. 123–151.
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Communicated by C. Truesdell
This research was supported under Contract DA-HCO4-(AROD) 67 C 0062 of the Army Research Office, Durham, with the University of Maryland.
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Martin, M.H. The flow of a viscous fluid. I. Arch. Rational Mech. Anal. 41, 266–286 (1971). https://doi.org/10.1007/BF00250530
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DOI: https://doi.org/10.1007/BF00250530