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Register a new userIsometric and projective transformations of Parabolically- Kahlerian flat Spaces
التحويلات المطابقة و التحويلات الإسقاطية بين فضاءات كيلير السّوية
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محسن شيحة( باحث )
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نذكر بأهم المفاهيم و المبرهنات المتعلقة بالبحث, و من ثم نحاول تحديد شروط وجود التحويل المطابق و التحويل الإسقاطي في فضاءات كيلير السوية و تحديد عدد وسطاء الحركة في هذه التحويلات.
In this paper remembered important expressions and theorems related of paper, After word try to find conditions to be exist Isometric transformation and projective Transformation in in Parabolically- Kahlerian flat Spaces, and try to limiting the number of motion parameter in this transformations .
References used
Aminova A.V. Pseudo-Riemannian manifolds with common geodesics. Russ. Math. Surv. 48:2, 105-160, 1993. ⊲ Usp. Mat. Nauk 48:2, 107-164,1993
Aminova A.V. Projective transformations of pseudo-Riemannian manifolds. Janus-K, Moscow, 2002
Busemann H., Kelly P.J. Projective geometry and projective metrics. Acad. Press Inc. New York, 1953
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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 .
In this paper defined important expressions, a
remembered important theorem which we need , approved
essential theorem to be exist non trivial Holomorphically
projective mapping between Kahlerian spaces.
Finally we specified Kahlerian spaces which have
maximum degree of variance parabolically – Kahlerian
spaces.
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,
The object of this paper is to study the locally projective and locally injective
modules. Specifically, this paper is a continuation of study of locally projective
and locally injective modules, where a new description of locally projective and
locally injective modules is obtained.
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.
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