Search Results - "HACISALİHOĞLU, H. Hilmi"

On the determination of a developable spherical orthotomic ruled surface by Yıldız, Ö. Gökmen, Karakuş, Sıddıka Ö., Hacısalihoğlu, H Hilmi

“…In this paper, a method for determination of developable spherical orthotomic ruled surfaces is given by using dual vector calculus. We show that dual…”
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Bour's theorem on the Gauss map in 3-Euclidean space by HACISALİHOĞLU, H. Hilmi, YAYLI, Yusuf, GÜLER, Erhan

“…In this paper some relations are established between the Laplace- Beltrami operator and the curvatures of helicoidal surfaces in 3- Euclidean space. In…”
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On Closed Ruled Surfaces Concerned with Dual Frenet and Bishop Frames by Güven, Ilkay Arslan, Kaya, Semra, Hacisalİhoğlu, H. Hİlmİ

“…In this paper; the pitch, the angle of pitch and the dual angle of pitch of ruled surface in ℝ 3 which is corresponded to a closed curve on dual unit sphere…”
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Harmonic curvatures and generalized helices in E n by Camcı, Çetin, İlarslan, Kazım, Kula, Levent, Hacısalihoğlu, H. Hilmi

“…In n-dimensional Euclidean space E n , harmonic curvatures of a non-degenerate curve defined by Özdamar and Hacisalihoğlu [Özdamar E, Hacısalihoglu HH. A…”
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On the Quaternionic B 2-Slant Helices in the Euclidean Space E 4 by Gök, İsmail, Okuyucu, O. Zeki, Kahraman, Ferdağ, Hacisalihoğlu, H. Hilmi

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Bıharmonıc Curves In Contact Geometry by Kocayiğit,Hüseyin, Hacısalihoğlu,H. Hilmi

“…We study biharmonic curves in contact geometry whose mean curvature vector …eld is in the kernel of Laplacian. We give some results for biharmonic curves in…”
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Surfaces at a constant distance from the edge of regression on a surface by Tarakci, Ömer, Hilmi Hacisalihoğlu, H.

“…Let M be a surface in E 3. We define surface M f at a constant distance from the edge of regression on a surface M and investigate some properties of M f . The…”
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Sayılar teorisi by Nasibov, Ferhad Hüseyinoğlu, Hacısalihoğlu, H. Hilmi, Kılıçoğlu, Şeyda

“…Sunulan Sayılar Teorisi kitabında aritmetiğin temel Teorisi, çeşitli özel fonksiyonlar, asal sayılar, mukayeseler, sayıların analitik Teorisi indeksler ve…”
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A characterization of ccr-curves in R(m) by Oeztuerk, G, Arslan, K, Hacisalihoglu, H H

“…We study the curve in R(m) for which the ratios between two consecutive curvatures are constant (ccr-curves). We show that closed ccr-curves in Euclidean space…”
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Lineer cebir: Hilmi Hacısalihoğlu by Hacısalihoğlu, H. Hilmi

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Hareket geometrisi ve kuaterniyonlar teorisi: H.Hilmi Hacısalihoğlu by Hacısalihoğlu, H. Hilmi

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Diferensiyel geometri: H. Hilmi Hacısalihoğlu by Hacısalihoğlu, H. Hilmi

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Fraktal geometri: H.Hilmi Hacısalihoğlu, Nergiz Yaz by Hacısalihoğlu, H. Hilmi, Yaz, Nergiz

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Null generalized helices in $L^3$ and $L^4$, 3 and 4-dimensional Lorentzian space by YALINIZ, Ayşen Funda, HACISALİHOĞLU, H. Hilmi

“…In this paper we obtain the harmonic curvatures of a null generalized helix in $L^3$ and $L^4$, 3 and 4-dimensional Lorentzian spaces. Thus we another…”
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Çözümlü analitik geometri problemleri: H. Hilmi Hacısalihoğlu, Ömer Tarakçı by Hacısalihoğlu, H. Hilmi, Tarakçı, Ömer

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Harmonic curvatures and generalized helices in En by Camcı, Çetin, İlarslan, Kazım, Kula, Levent, Hacısalihoğlu, H. Hilmi

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On the characterization of spherical curves in 3-dimensional Sasakian spaces by Camci, Çetin, Yayli, Yusuf, Hacisalihoglu, H. Hilmi

“…In this paper, we give the spherical characterization of a regular curve in 3-dimensional Sasakian space. Furthermore the differential equation which expresses…”
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Yüksek matematik kılavuzu I by Halilov, Hüseyin, Hacısalihoplu, H. Hilmi

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On the Quaternionic B2-Slant Helices in the Euclidean Space E4 by Gök, İsmail, Okuyucu, O. Zeki, Kahraman, Ferdağ, Hacisalihoğlu, H. Hilmi

“…In this paper we give a new definition of harmonic curvature functions in terms of B 2 and we define a new kind of slant helix which we call quaternionic B 2…”
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A characterization of ccr-curves in [R.sup.m]/Ruumi [R.sup.m] ccr-koverate iseloomustamine by Ozturk, Gunay, Arslan, Kadri, Hacisalihoglu, H. Hilmi

“…We study the curve in [R.sup.m] for which the ratios between two consecutive curvatures are constant (ccr-curves). We show that closed ccr-curves in Euclidean…”
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