نتایج جستجو برای: non cosingular submodule
تعداد نتایج: 1317508 فیلتر نتایج به سال:
BRST-resolution is studied for the principally graded Wakimoto module of ŝl2 recently found in [9]. The submodule structure is completely determined and irreducible representations can be obtained as the zero-th cohomology group. e-mail:[email protected]
The cross-characteristic permutation modules for the actions of the finite classical groups on singular 1-spaces of their natural modules are studied. The composition factors and submodule lattices are determined.
Fibromyalgia is characterized by altered frontal and cerebellar structural covariance brain networks
Altered brain morphometry has been widely acknowledged in chronic pain, and recent studies have implicated altered network dynamics, as opposed to properties of individual brain regions, in supporting persistent pain. Structural covariance analysis determines the inter-regional association in morphological metrics, such as gray matter volume, and such structural associations may be altered in c...
Let $V_{L}$ be the vertex algebra associated to a non-degenerate even lattice $L$, $\theta$ automorphism of induced from $-1$-isometry and $V_{L}^{+}$ fixed point subalgebra under action $\theta$. In this series papers, we classify irreducible weak $V_{L}^{+}$-modules show that any $V_{L}^{+}$-module is isomorphic submodule some $V_{L}$-module or $\theta$-twisted $V_{L}$-module. paper (Part 1),...
Abstract Let $${{\mathcal {S}}}{{\mathcal {S}}}$$ S and {C}}}$$ C be the strictly singular cosingular operators acting between Banach spaces, let $$P\Phi _+$$ P Φ + perturbation classes for upper ...
We provide an upper bound of the dimension of the maximal projective submodule of the Lie module of the symmetric group of n letters in prime characteristic p, where n = pk with p k.
Let R be a commutative ring with identity and let M unitary R-module. In this paper, we introduce the notion of weakly S-2-absorbing submodule. Suppose that S is multiplicatively closed subset R. A submodule P (P:R M)∩S=∅ said to if there exists an element s ∈ such whenever a,b∈R m∈M 0≠abm∈P, then sab∈(P: M) or sam∈P sbm∈P. We give characterizations, properties examples submodules.
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