Hyperbolic Number Forms of the Euler-Savary Equation

Home Page
About
Submit A Journal
Submit A Conference
Submit Paper/Book
- Submit a Preprint
- Submit a Book
Contact

International Electronic Journal of Geometry
Volume:15 Issue:2
Hyperbolic Number Forms of the Euler-Savary Equation

Hyperbolic Number Forms of the Euler-Savary Equation

Authors : Duygu ÇAĞLAR, Nurten GÜRSES

Pages : 343-358

Doi:10.36890/iejg.1127959

View : 42 | Download : 13

Publication Date : 2022-10-31

Article Type : Research Paper

Abstract :This study deals with hyperbolic number forms of the Euler-Savary Equation insert ignore into journalissuearticles values(ESE); that find one of the four points on a pole ray, provided the other three are known. These hyperbolic number forms are examined under one-parameter planar hyperbolic motions that are examined according to the osculating circles contacting through three infinitesimally close points. The hyperbolic number approach gives more detailed information than the traditional method. Thus, it eliminates sign errors and provides convenience in the application. As a final part, examples are given to show the utility of the practical way in the application.
Keywords : Euler Savary Equation, hyperbolic number, one parameter planar motion, kinematics

ORIGINAL ARTICLE URL

* There may have been changes in the journal, article,conference, book, preprint etc. informations. Therefore, it would be appropriate to follow the information on the official page of the source. The information here is shared for informational purposes. IAD is not responsible for incorrect or missing information.