Journals / Communications Faculty of Sciences University of Ankara Series A1 Mathematics and Statistics / 1961 / Cilt: 11 #74430
On the Geometrical Interpretation of the Integrals / q dt and / qo dt
- Pages
- 13–19
- DOI
- —
Abstract
W. Blaschke [1] (1) has made a survey of the differential geometry of the ruled surfaces corresponding to the dual vector A(Z) = a(t) s a0(t) which is a function of the real parameter t. Using the resemblance of the Blaschke and Frenet formulae L. Biran [2] has made a study of the ruled surfaces similar to the theory of the space curves. In this paper,