نتایج جستجو برای: Bishop frame
تعداد نتایج: 103896 فیلتر نتایج به سال:
in this paper, biharmonic slant helices are studied according to bishop frame in the heisenberg group heis3. we give necessary and sufficient conditions for slant helices to be biharmonic. the biharmonic slant helices arecharacterized in terms of bishop frame in the heisenberg group heis3. we give some characterizations for tangent bishop spherical images of b-slant helix. additionally, we illu...
in this paper, we study b-focal curves of biharmonic b -general helices according to bishop frame in the heisenberg group heis finally, we characterize the b-focal curves of biharmonic b- general helices in terms of bishop frame in the heisenberg group heis
In this paper, we study B-focal curves of biharmonic B -general helices according to Bishop frame in the Heisenberg group Heis Finally, we characterize the B-focal curves of biharmonic B- general helices in terms of Bishop frame in the Heisenberg group Heis
The objective of the study in this paper is to define M₁,M₂-direction curves and M₁,M₂-donor curves of the spacelike curve γ via the Bishop frame of type-2 in E₁³. We obtained the necessary and sufficient conditions when the associated curves to be slant helices and general helices via the Bishop frame of type-2 in E₁³. After defining the spherical indicatrices of the associated curves, we obta...
A canal surface is the envelope of a moving sphere with varying radius, defined by the trajectory C(t) (spine curve) of its center and a radius function r(t) and it is parametrized through Frenet frame of the spine curve C(t). If the radius function r(t) = r is a constant, then the canal surface is called a tube or tubular surface. In this work, we investigate tubular surface with Bishop frame ...
Bu çalışmada, doğrultmanı N-Bishop çatısının elemanlarından ve dayanak eğrisi ise asli normalinin integral eğrisinden oluşan yeni bir regle yüzey tanımlaması yapılmıştır. Daha sonra, tanımlanan bu yüzeyin dağılma parametresi, sitriksiyon çizgisi, Gauss ortalama eğriliği gibi diferansiyel geometrik özellikleri incelenmiştir. Çalışmanın sonunda ile ilgili çeşitli örnekler verilmiştir.
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