Subscribe to the gold package and get unlimited access to Shamra Academy
Register a new userconformal mapping between Einstein spaces
التطبيقات المتزاوية بين فضاءات أينشتاين
866
0 68
0
(
0
)
Authors
عبد الناصر أمين حيدر( باحث )
Created by
Shamra Editor
Ask ChatGPT about the research
في هذا البحث سوف : -1 نعرف فضاء ريمان , التطبيق المتزاوي , فضاء أينشتاين , فضاء أينشتاين المتكرر ريتشيا. -2 دراسة التطبيق المتزوي بين فضاءات أينشتاين الموافقة لسطح سوي , و المتكررة ريتشيا.
in this paper we: 1) defined Riemannian space , conformal mapping, Einstein space , Ricci recurrent Einstein space. 2) study conformal mapping between Einstein spaces corresponding flat surface, and Ricci recurrent Einstein space.
References used
(Brinkmann, H.W. Einstein spaces which mapped conformally on each other. Math. Ann. 94 (1925
(Chepurna, O., Kiosak, V., Mikes, J. Conformal mappings of Riemannian spaces which preserve the Einstein tensor. J. of Appl. Math. Aplimat (in preparation
(Evtushik, L.E.; Kiosak, V.A.; Mikeˇs, J. On mobility of Riemannian spaces respective conformal mappings onto Einstein spaces. Math Russ. (2010) ;⊳ Izv. vuzov (2010). (to appear
rate research
Read More
in this paper we:
defined Riemannian spaces, conformal mappings, Einstein
spaces, Riemannian symmetric spaces, Ricci spaces and
Ricci symmetric spaces, recall the fundamental properties of
these spaces
In this paper, we study conformal mapping between O- spaces. We
find The existing of the necessary and sufficient conditions for a
conformal mapping .
We prove that there is no nontrivial conformal mapping between Ospaces
with the same structure.
In this paper we study conformal mappings between
special Parabolically Kahlerian Spaces (commutative spaces).
A proved , if exist conformal mapping between commutative
Kahlerin spaces ,then the mapping is Homothetic
mapping,
In this paper devined parablically Sasakei space, and
found necessary and sufficient conditions in order to exist
geodesic mapping between tow Sasakei spaces , and broved
that necessary and sufficien conditions to exist geodesic
mapping between t
ow Sasakie spaces with equivalent affinors
are equidistant .
A finally fond that is , if exist geodesic mappings between
tow constant corvator parablically Sasakei spaces to there
Rich tensors are proportional.
In this paper remembered important expressions and theorems related of
paper, After word find conditions to be exist
coformal transformation and Affine Transformation in Parabolically-
Kahlerian flat Spaces, and limiting the number of motion parameter in
this transformations .
Log in to be able to interact and post comments
comments
Fetching comments
Sign in to be able to follow your search criteria
