Fractional approach to evolution of the magnetic field lines near the magnetic null points
In this work, the magnetic reconnection model near null points in 3D space will be
investigated using fractional calculations in the 3D magnetohydrodynamic framework. For …
investigated using fractional calculations in the 3D magnetohydrodynamic framework. For …
On the geometric and physical properties of conformable derivative
In this article, we explore the advantages geometric and physical implications of the
conformable derivative. One of the key benefits of the conformable derivative is its ability to …
conformable derivative. One of the key benefits of the conformable derivative is its ability to …
Measurement and calculation on conformable surfaces
In this study, some basic concepts related to the surface are examined with the help of
conformable fractional analysis. As known, the best thing that makes fractional analysis …
conformable fractional analysis. As known, the best thing that makes fractional analysis …
Effect of fractional analysis on some special curves
In this study, the effect of fractional derivatives, whose application area is increasing day by
day, on curves is investigated. As it is known, there are not many studies on a geometric …
day, on curves is investigated. As it is known, there are not many studies on a geometric …
ruled surfaces respect to direction curve in fractional differential geometry
Conformable fractional calculus is a relatively new branch of mathematics that seeks to
extend traditional calculus to include non-integer order derivatives and integrals. This new …
extend traditional calculus to include non-integer order derivatives and integrals. This new …
[PDF][PDF] On Caputo fractional Bertrand curves in E 3 and E 3
M Tasdemira, EO Canfesb, B Uzunc - Filomat, 2024 - pmf.ni.ac.rs
In this article, we examine Bertrand curves in E3 and E3 1 by using the Caputo fractional
derivative which we call α-Bertrand Curves. First, we consider α-Bertrand curves in E3 and …
derivative which we call α-Bertrand Curves. First, we consider α-Bertrand curves in E3 and …
Utilizing the Caputo fractional derivative for the flux tube close to the neutral points
H Durmaz, H Ceyhan, Z Özdemir… - … Methods in the Applied …, 2024 - Wiley Online Library
This study examines how fractional derivatives affect the theory of curves and related
surfaces, an application area that is expanding daily. There has been limited research on …
surfaces, an application area that is expanding daily. There has been limited research on …
helices and slant helices in fractional differential geometry
In this study, the theory of curves is reconstructed with fractional calculus. The condition of a
naturally parametrized curve is described, and the orthonormal conformable frame of the …
naturally parametrized curve is described, and the orthonormal conformable frame of the …
A new approach to the directional derivative of fractional order
A Toplama - Mathematical Methods in the Applied Sciences, 2024 - Wiley Online Library
The fractional derivative approximations offer many approaches to understanding real‐world
problems. The conformable fractional derivative operator that is one of the fractional …
problems. The conformable fractional derivative operator that is one of the fractional …
Fractional measurements and calculations on conformable surfaces
In this study, some basic concepts related to the surface are examined with the help of
conformable fractional analysis. As known, the best thing that makes fractional analysis …
conformable fractional analysis. As known, the best thing that makes fractional analysis …