Institutul de Matematică şi Informatică "Vladimir Andrunachievici"
Universitatea de Stat din MoldovaRO EN
A New Characterization of Curves in Euclidean 4-Space $\mathbb{E}^{4}$
Authors: Günay Öztürk, Selin Gürpınar, Kadri Arslan
– 0.19 Mb
Abstract
In the present study, we characterize a regular curve whose position vector can be written as a linear combination of its Serret-Frenet vectors in Euclidean $4$-space $\mathbb{E}^{4}$. We investigate such curves in terms of their curvature functions. Further, we obtain some results of $T$-constant, $N$-constant and constant ratio curves in $\mathbb{E}^{4}$.Günay Öztürk
Kocaeli University,
Department of Mathematics,
Kocaeli, TURKEY.
E-mail:
Selin Gürpınar, Kadri Arslan
Uluda˘ g University,
Department of Mathematics,
Bursa, TURKEY.
E-mail: ,
Kocaeli University,
Department of Mathematics,
Kocaeli, TURKEY.
E-mail:
Selin Gürpınar, Kadri Arslan
Uluda˘ g University,
Department of Mathematics,
Bursa, TURKEY.
E-mail: ,
Fulltext
– 0.19 Mb
Contents
- Regular, Intra-regular and Duo Γ-Semirings
- Some Properties of Meromorphic Solutions of Logarithmic Order to Higher Order Linear Difference Equations
- Forbidden Set of the Rational Difference Equation xn+1 = xnxn-k/(axn-k+1 + xnxn-k+1xn-k)
- A New Characterization of Curves in Euclidean 4-Space $\mathbb{E}^{4}$
- Solvability of the boundary value problem for the equation of transition processes in semiconductors with a fractional time derivative
- On the inverse operations in the class of preradicals of a module category, I
- Some Homomorphic Properties of Multigroups
- Stochastic Games on Markov Processes with Final Sequence of States
- Application of the Fast Automatic Differentiation for Calculation of Gradients of Material's Bulk Modulus and Shear Modulus
