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Author: Linfan Mao Publisher: Infinite Study ISBN: 1599734648 Category : Languages : en Pages : 141
Book Description
In this issue, there are 17 papers published: Paper 1: Bertrand curves pair, Smarandache curves Paper 2: Dual Lorentzian space, dual curve, dual curves of constant breadth, Bishop frame. Paper 3: (r,m, k)-regular fuzzy graph. Paper 4: edge-antimagic labeling. Paper 5: Ruled surfaces, curve, geodesic. Paper 6: Quarter-symmetric metric connection. Paper 7: Smarandachely k-signed graph. Paper 8: Common fixed point, rational expression. Paper 9: Smarandachely binding number. Paper 10: Wiener index, quasi-total graph. Paper 11: Transformation graph. Paper 12: Probabilistic bounds on weak and strong total domination in graphs. Paper 13; Smarandachely quotient cordial labeling. Paper 14: Nonholonomic Frames for Finsler Space. Paper 15: b-chromatic number of graphs. Paper 16: Strong defining numbers in graph. Paper 17: A Report on the Promoter Dr. Linfan Mao of Mathematical Combinatorics by your name.
Author: Atakan Tugkan Yakut Publisher: Infinite Study ISBN: Category : Languages : en Pages : 12
Book Description
We introduce special Smarandache curves based on Sabban frame on 𝑆2 1 and we investigate geodesic curvatures of Smarandache curves on de Sitterand hyperbolic spaces.
Author: Tanju KAHRAMAN Publisher: Infinite Study ISBN: Category : Mathematics Languages : en Pages : 18
Book Description
In this paper, by considering dual geodesic trihedron (dual Darboux frame) we define dual Smarandache curves lying fully on dual unit sphere 2 S and corresponding to ruled surfaces. We obtain the relationships between the elements of curvature of dual spherical curve (ruled surface) a (s) and its dual Smarandache curve (Smarandache ruled surface) 1a (s) and we give an example for dual Smarandache curves of a dual spherical curve.
Author: Fatma Almaz Publisher: Infinite Study ISBN: Category : Mathematics Languages : en Pages : 10
Book Description
In this paper, we study the Smarandache curves according to the asymptotic orthonormal frame in Null Cone Q3. By using cone frame formulas, we obtain some characterizations of the Smarandache curves and introduce cone frenet invariants of these curves.
Author: M. KHALIFA SAAD Publisher: Infinite Study ISBN: Category : Mathematics Languages : en Pages : 24
Book Description
In this paper, we study some special Smarandache curves and their di erential geometric properties according to Darboux frame in Euclidean 4-space E4. Also, we compute some of these curves which lie fully on a hypersurface in E4. Moreover, we defray some computational examples in support our main results.
Author: Süleyman Şenyurt Publisher: Infinite Study ISBN: Category : Mathematics Languages : en Pages : 12
Book Description
The paper revisits the special Viviani’s curve and introduces some special Smarandache curves according to Sabban frame. First, Frenet-Serret frame is obtained for the curve, second Saban frame is constructed by considering the tangent indicatrix. Then, the Smarandache curves are defined according to Saban frame. Finally, for each Smarandache curve, the geodesic curvatures are calculated and expressed with the principal curvatures of the special Viviani’s curve.
Author: H. S. Abdel-Aziz Publisher: Infinite Study ISBN: Category : Languages : en Pages : 11
Book Description
In the present paper, we consider a position vector of an arbitrary curve in the three-dimensional Galilean space G3. Furthermore, we give some conditions on the curvatures of this arbitrary curve to study special curves and their Smarandache curves. Finally, in the light of this study, some related examples of these curves are provided and plotted.
Author: Esra Betul Koc Ozturk Publisher: Infinite Study ISBN: Category : Languages : en Pages : 15
Book Description
In this paper we define nonnull and null pseudospherical Smarandache curves according to the Sabban frame of a spacelikecurve lying on pseudosphere in Minkowski 3-space.
Author: MIHRIBAN KULAHCI Publisher: Infinite Study ISBN: Category : Languages : en Pages : 12
Book Description
In this paper, we give Smarandache curves according to the asymptotic orthonormal frame in null cone Q2. By using cone frame formulas, we present some characterizations of Smarandache curves and calculate cone frenet invariants of these curves. Also, we illustrate these curves with an example.
Author: Linfan Mao
Author: Atakan Tugkan Yakut
Author: Tanju KAHRAMAN
Author: Fatma Almaz
Author: Tanju Kahraman
Author: M. KHALIFA SAAD
Author: Süleyman Şenyurt
Author: H. S. Abdel-Aziz 
Author: Esra Betul Koc Ozturk
Author: MIHRIBAN KULAHCI
Author: Tanju Kahraman