THE STUDY OF CLASSICS PARTICLES` ENERGY AT ARCHIMEDEAN SOLIDS WITH CLIFFORD ALGEBRA

Authors : Şadiye ÇAKMAK, Abidin KILIÇ

Pages : 170-180

Doi:10.18038/estubtda.649511

View : 14 | Download : 9

Publication Date : 2019-12-16

Article Type : Research Paper

Abstract :Geometric algebras known as a generalization of Grassmann algebras complex numbers and quaternions are presented by Clifford insert ignore into journalissuearticles values(1878);.  Geometric algebra describing the geometric symmetries of both physical space and spacetime is a strong language for physics. Groups generated from `Clifford numbers` are firstly defined by Lipschitz insert ignore into journalissuearticles values(1886);.  They are used for defining rotations in a Euclidean space. In this work, Clifford algebra is identified. The energy of classic particles with Clifford algebra are defined. This calculations are applied to some Archimedean solids. Also, the vertices of Archimedean solids presented in the Cartesian coordinates are calculated.
Keywords : Clifford Algebra, Archimedes Solids, Platonic Solids