Results 51 to 60 of about 123,818,411 (114)
The Looijenga-Lunts-Verbitsky Algebra and Verbitsky's Theorem. [PDF]
Bottini A.
europepmc +1 more source
Topological Noetherianity of polynomial functors II: base rings with Noetherian spectrum. [PDF]
Bik A, Danelon A, Draisma J.
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Algebras for parameterised monads [PDF]
Parameterised monads have the same relationship to adjunctions with parameters as monads do to adjunctions. In this paper, we investigate algebras for parameterised monads. We identify the Eilenberg-Moore category of algebras for parameterised monads and
Atkey, Robert
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Causality in Schwinger's Picture of Quantum Mechanics. [PDF]
Ciaglia FM +5 more
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Recent results of Jacobson and Barnes indicate that Lie, Jordan and alternative algebras may have a common Cartan theory. In this thesis, we show this is indeed the case. We also show that for certain classes of non-associative algebras, called E-classes,
Foster, David Merriall
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VARIETIES OF REPRESENTATIONS OF GROUPS AND VARIETIES OF ASSOCIATIVE ALGEBRAS
This paper is tightly connected with the book [Varieties of Group Representations. General Theory, Connections and Applications (Zinatne, Riga, 1983) (in Russian)]. In the paper we prove new results in the spirit of the above-mentioned book.
BORIS PLOTKIN, ELENA ALADOVA
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On Multimatrix Models Motivated by Random Noncommutative Geometry II: A Yang-Mills-Higgs Matrix Model. [PDF]
Perez-Sanchez CI.
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Hecke algebras, Specht modules and Grobner-Shirshov bases
In this paper, we study the structure of Specht modules over Hecke algebras using the Gröbner–Shirshov basis theory for the representations of associative algebras.
Kang, Seok-Jin +3 more
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Module types of localizations, with applcations to Leavitt path algebras
A method of Rosenmann and Rosset for computing module type of fc-localization of free algebras is used to determine module type of quotient rings of free algebras. The now widely studied classical Leavitt algebra LK (1, n) over a field K is seen to be
Pham Ngoc, Anh, Siddoway, M. F.
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Co-actions, Isometries, and isomorphism classes of Hilbert modules. [PDF]
Kučerovský DZ.
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