Results 51 to 60 of about 136,939,768 (82)
On Globalized Traces for the Poisson Sigma Model. [PDF]
Moshayedi N.
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Nakayama algebras of small homological dimension and pattern avoiding permutations
We give a combinatorial classification of Nakayama algebras of small homological dimension using the Krattenthaler bijection between Dyck paths and 132-avoiding permutations.Comment: 14 pages, 13 ...
Klász, Viktória +2 more
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J.J.: Homological integral of Hopf algebras
. The left and right homological integrals are introduced for a large class of infinite dimensional Hopf algebras. Using the homological integrals we prove a version of Maschke’s theorem for infinite dimensional Hopf algebras.
Q. -s. Wu, D. -m. Lu, J. J. Zhang
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Homology of ...-algebras and Cyclic Homology
this paper is to lay the ground such that an extension of this theorem to the category of A1 -algebras becomes possible (theorem 3.1). The category of L1 - (respectively, A1 -) algebras extend the category of differential graded (DG) Lie (respectively ...
Let T, Masoud Khalkhali, A Algebras
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Let d be the left homological dimension or weak dimension. In the present paper we give for a large class of algebras the answer to the question: ffl when the dimension of the tensor product of algebras is the sum of dimensions of the multiples, d( 1 ...
Vladimir Bavula
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On The Solvable Length of Associative Algebras, Matrix Groups, and Lie Algebras
Let A be an algebraic system with product a*b between elements a and b in A. It is of interest to compare the solvable length t with other invariants, for instance size, order, or dimension of A.
Wood, Lisa M
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Poisson traces, D-modules, and symplectic resolutions. [PDF]
Etingof P, Schedler T.
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Periodic dimensions and some homological properties of eventually periodic algebras
For an eventually periodic module, we have the degree and the period of its first periodic syzygy. This paper studies the former under the name \lq\lq periodic dimension\rq\rq.
Usui, Satoshi
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Quantum-like behavior without quantum physics III : Logic and memory. [PDF]
Selesnick S, Piccinini G.
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A new construction in homological algebra. [PDF]
Buchbaum DA, Rota GC.
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