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We consider special curves (rectifying-type curves) in the simplest Myller configuration and study their properties, in order to compare these properties in both cases, Myller and Euclidean settings.
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참고문헌 (6)
참고문헌 신청
B.-Y. Chen / 2003 / When does the position vector of a space curve always lie in its rectifying plane? / Amer. Math. Monthly 110(2):147~152
B.-Y. Chen / 2016 / Differential geometry of rectifying submanifolds / Int. Electron. J. Geom 9(2):1~8
B.-Y. Chen / 2017 / Rectifying curves and geodesics on a cone in the Euclidean 3-space / Tamkang J. Math 48(2):209~214
B.-Y. Chen / 2005 / Rectifying curves as centrodes and extremal curves / Bull. Inst. Math. Acad. Sinica 33(2):77~90
S. Deshmukh / 2018 / On rectifying curves in Euclidean 3-space / Turkish J. Math 42(2):609~620
B.-Y. Chen / 2016 / Differential geometry of rectifying submanifolds / Int. Electron. J. Geom 9(2):1~8
B.-Y. Chen / 2017 / Rectifying curves and geodesics on a cone in the Euclidean 3-space / Tamkang J. Math 48(2):209~214
B.-Y. Chen / 2005 / Rectifying curves as centrodes and extremal curves / Bull. Inst. Math. Acad. Sinica 33(2):77~90
S. Deshmukh / 2018 / On rectifying curves in Euclidean 3-space / Turkish J. Math 42(2):609~620
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