University of Aden Journal of Natural and Applied Sciences Logo
UAJNAS thumbnail English

E-ISSN: 2788-9327

P-ISSN: 1606-8947

Vol. 21 No. 2 (2017)

Geometrical invariant element's in theory 2F- mapping between Riemannian spaces A\(_n\) which have tensors (F)\(^3\)=0

  • Abdelnaser A. Haider Dept. of Maths, Faculty of Science, Al- Baath Univ., Syria

University of Aden Journal of Natural and Applied Sciences, Vol. 21 No. 2 (2017), 31-08-2017 Page 267-277

DOI:

https://doi.org/10.47372/uajnas.2017.n2.a06

Abstract

In this paper we define Riemannian space that’s exist in its tensor (F)3=0, and remain the necessary and sufficient conditions in order to be exist 2F -mapping, between Riemannian spaces ̅An ,An which have tensors (F)3=0 later fined Geometrical invariant element's in 2F mapping between Riemannian spaces ̅An ,A_nwith have tensors (F)3=0.

Keywords:
    Riemannian space of tensor, \((F)^3=0\), 2F -mapping

How to Cite

Haider ع. أ. (2017). Geometrical invariant element’s in theory 2F- mapping between Riemannian spaces A\(_n\) which have tensors (F)\(^3\)=0. University of Aden Journal of Natural and Applied Sciences, 21(2), 267–277. https://doi.org/10.47372/uajnas.2017.n2.a06
  • Abstract Viewed: 58 times
  • Pdf (العربية) Downloaded: 37 times

Download Statastics

ISSN

Language

INDEXED BY

google_scholar

Information

Current Issue