OSCULATING-TYPE RULED SURFACES IN THE EUCLIDEAN 3-SPACE
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M. Barros: General helices and a theorem of Lancret. Proc. Amer. Math. Soc. 125(5) (1997), 1503-1509.
M.P. do Carmo: Dierential Geometry of Curves and Surfaces. Prentice-Hall, New Jersey, 1976.
M. Emmer: Imagine Math Between Culture and Mathematics. Springer, 2012 ed. 2012.
A.T. Fomenko and A.A. Tuzhilin: Elements of the geometry and topology of minimal surfaces in three-dimensional space. American Mathematical Society, Providence, Rhode Island, 2005.
S. Izumiya and N. Takeuchi: New special curves and developable surfaces. Turkish Journal of Mathematics. 28 (2004), 153-163.
S. Izumiya and N. Takeuchi: Special curves and ruled surfaces. Beitrage zur Algebra und Geometrie (Contributions to Algebra and Geometry), 44(1) (2003), 203-212.
S. Izumiya and N. Takeuchi: Geometry of ruled surfaces. In: Applicable Mathematics in the Golden Age (ed., J.C. Misra), Narosa Publishing House, New Delhi, 2003, pp. 305-338.
S. Izumiya, H. Katsumi and T. Yamasaki: The rectifying developable and the spherical Darboux image of a space curve. Banach Center Publications, 50 (1999), 137-149.
A. Karger, J. Novak: Space Kinematics and Lie Groups. STNL Publishers of Technical Lit., Prague, Czechoslovakia, 1978.
J. Monterde: Salkowski curves revisited: A family of curves with constant curvature and non-constant torsion. Computer Aided Geometric Design, 26 (2009), 271-278.
M. Onder: Slant ruled surfaces. Transnational Journal of Pure and Applied Mathematics, 1(1) (2018), 63-82.
M. Onder: Rectifying ruled surfaces. Kuwait Journal of Science, 47(4) (2020), 1-11.
DOI: https://doi.org/10.22190/FUMI210220069K
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