Results 31 to 40 of about 12,602 (95)
Weight module classifications for Bershadsky--Polyakov algebras
The Bershadsky--Polyakov algebras are the subregular quantum hamiltonian reductions of the affine vertex operator algebras associated with $\mathfrak{sl}_3$.
Ridout, David +2 more
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Derivations of some classes of Leibniz algebras [PDF]
Let L be an algebra over a field K. It is called a Leibniz algebra if its the bilinear binary operation [ ; ] satisfies the following Leibniz identity: (x, [y, z]) = ([x, y]), z – ([x, z]), y , ∀ x, y, z ∈ L.
Ahmed I, Al-Nashri Al-Hossain
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Kappa Coefficients for Circular Classifications [PDF]
Circular classifications are classification scales with categories that exhibit a certain periodicity. Since linear scales have endpoints, the standard weighted kappas used for linear scales are not appropriate for analyzing agreement between two ...
Bunga Citra Pratiwi, B. +5 more
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Relative positions of matroid algebras.
A classification is given for regular positions DDD of Jones index 4 where -- EQUATION OMITTED -- is an even matroid algebra and where the individual summands have index 2.
Power, Stephen C.
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. Recently, A. A. Kirillov introduced an important notion of classical and quantum family algebras. Here the criterion of commutativity is given. The quantum eigenvalues of sl 2 ðCÞ are computed. Mathematics Subject Classifications (2000) . Primary 15A30,
N Rozhkovskaya
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Quiver representations for Leavitt Path algebras as talented monoid classification detour. [PDF]
There is a correspondence between quiver representations and path algebras. In this talk, we will see Leavitt Path algebras as a special case for such representation and how it will take a role in its classifications in relation to classifications in ...
Alfilgen Sebandal, Maria Victoria Carpio-Bernido
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Computational methods for nilsoliton metric Lie algebras I
We introduce a computational method for classifying Lie algebras admitting a nilsoliton inner product in a large subclass of the set of all nilpotent Lie algebras.
Payne, Tracy L., Kadioglu, Hülya
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Classification methods for primitive table algebras of dimension 4
Table algebras and C-algebras are algebras over the complex numbers with a distinguished basis that satisfies certain axioms. In particular, the structure constants are real numbers. Classification theorems are proved for various types of 4-dimensional C-
Corley, Todd Alcott
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Category kappas for agreement between fuzzy classifications [PDF]
The kappa statistic is a widely used as a measure for quantifying agreement between two nominal classifications. The statistic has been extended to the case of two normalized fuzzy classifications.
Warrens, Matthijs J.
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Homology for operator algebras IV: n the regular classifications of limits of 4-cycle algebras.
A 4-cycle algebra is a finite-dimensional digraph algebra (CSL algebra) whose reduced digraph is a 4-cycle. A rigid embedding between such algebras is a direct sum of certain nondegenerate multiplicity one star-extendible embeddings.
Power, S.C. +3 more
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