On the Geometrical Interpretation of the Integrals / q dt and / qo dt
On the Geometrical Interpretation of the Integrals / q dt and / qo dt
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,
Keywords:
On the Geometrical, Interpretation Integrals,
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- Ankara Üniversitesi Communications, Series A1:Mathematics and Statistics
- ISSN: 1303-5991
- Yayın Aralığı: Yılda 4 Sayı
- Başlangıç: 1948
- Yayıncı: Ankara Üniversitesi
Sayıdaki Diğer Makaleler
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On the Geometrical Interpretation of the Integrals / q dt and / qo dt
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