نتایج جستجو برای: admitting center map

تعداد نتایج: 476497  

Journal: :Forum Mathematicum 2021

Abstract We study left-invariant conformal Killing 2- or 3-forms on simply connected 2-step nilpotent Riemannian Lie groups. show that if the center of group is dimension greater than equal to 4, then every such form automatically coclosed (i.e. it a form). In addition, we prove only groups with at most 3 and admitting non-coclosed are following: The Heisenberg their trivial 1-dimensional exten...

1998
Luiz A. B. San Martin K. H. Hofmann

Let G be a semi-simple Lie group with finite center and S ⊂ G a semigroup with intS 6= Ø . A closed subgroup L ⊂ G is said to be S -admissible if S is transitive in G/L . In [10] it was proved that a necessary condition for L to be S -admissible is that its action in B (S) is minimal and contractive where B (S) is the flag manifold associated with S , as in [9]. It is proved here, under an addi...

Journal: :مجله مطالعات حقوق تطبیقی 0
سید حسین صفایی استاد دانشکدۀ حقوق و علوم سیاسی دانشگاه تهران محمود کاظمی دانشیار دانشکدۀ حقوق و علوم سیاسی دانشگاه تهران

during the past few years, the iranian system of education and research in law has received severe changes, which have seriously damaged this system, and consequently have led to the decline of the iranian legal system. some such changes are not limited to law; rather, they are present in other fields of human sciences. this can be partially due to university instructors (e.g., how they are rec...

Journal: :Journal of Combinatorial Theory, Series A 1971

Journal: :Arkiv för Matematik 2021

Journal: :Bulletin of the Australian Mathematical Society 1982

Journal: :Discrete Mathematics 1997

پایان نامه :وزارت علوم، تحقیقات و فناوری - دانشگاه گنبد کاووس - دانشکده علوم پایه مهندسی 1394

فرض کنید $ r $ و $ s $ دو حلقه و $ {}_sc_r $ یک دو مدول شبه دوگان باشد. در این پایان نامه ما رابطه ی بین $ g_{c} $-مرابطه با $ c $-مرابطه و هم چنین رابطه ی بین تحلیل $ g_{c} $-تصویری و تحلیل تصویری از یک مدول را بررسی می کنیم. به علاوه نشان می دهیم که اگر egin{center} $ mathbf{g}^{ullet} : cdots ightarrow g_{1} ightarrow g_{0} ightarrow g^{0} ightarrow g^{1} ightarrow cdots$ end{center}...

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