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971.
Split preorders are preordering relations on a domain whose composition is defined in a particular way by splitting the domain into two disjoint subsets. These relations and the associated composition arise in categorial proof theory in connection with coherence theorems. Here split preorders are represented isomorphically in the category whose arrows are binary relations and whose composition is defined in the usual way. This representation is related to a classical result of representation theory due to Richard Brauer. (© 2003 WILEY‐VCH Verlag GmbH & Co. KGaA, Weinheim) 相似文献
972.
Lieven Bruyn 《K-Theory》1994,8(1):3-17
Three-dimensional Sklyanin algebras are a new class of possible counterexamples to the cyclicity problem. In this note, we collect a few observations concerning this problem. 相似文献
973.
S. P. Smith 《K-Theory》1994,8(1):65-80
The four-dimensional Sklyanin algebras are certain noncommutative graded algebras having the same Hilbert series as the polynomial ring on four indeterminates. Their structure and representation theory is intimately connected with the geometry of an elliptic curve (and a fixed translation) embedded in 3. This is an account of the work done on these algebras over the past four years.Supported by NSF grant DMS-9100316. 相似文献
974.
We consider the distribution of the first sum of a sequence of positive integer valued iid random variables which is divisible byd. This is known to converge, when divided byd, to a geometric distribution asd. We obtain results on the rate of convergence using two contrasting approaches. In the first, Stein's method is adapted to geometric limit distributions. The second method is based on the theory of Banach algebras. Each method is shown to have its merits. 相似文献
975.
Mikael R?rdam 《K-Theory》1995,9(1):31-58
A classification is given of the simple Cuntz-Krieger algebras
. It is proved that these algebras are classified up to stable isomorphism by their K0-group. Thus the sign of the determinant of 1 —A is not an isomorphism invariant. The (non-stabilized) isomorphism type of
is determined by K0(
) together with the position of the class of the unit of
. 相似文献
976.
Bebe Prunaru 《Proceedings of the American Mathematical Society》1996,124(11):3411-3412
Let be a pure hyponormal operator with compact self-commutator. We show that the unit ball of the commutant of is compact in the strong operator topology.
977.
Anthony Bak 《K-Theory》1991,4(4):363-397
A functorial filtration GL
n
=S–1L
n
S0L
n
S
i
L
n
E
n of the general linear group GL
n, n 3, is defined and it is shown for any algebra A, which is a direct limit of module finite algebras, that S–1 L
n
(A)/S0L
n
(A) is abelian, that S0L
n
(A)
S1L
n
(A)
is a descending central series, and that S
i
L
n
(A) = E
n(A) whenever i the Bass-Serre dimension of A. In particular, the K-functors k
1 S
i
L
n
=S
i
L
n
/E
n are nilpotent for all i 0 over algebras of finite Bass-Serre dimension. Furthermore, without dimension assumptions, the canonical homomorphism S
i
L
n
(A)/S
i+1 L
n
(A)S
i
L
n+ 1(A)/S
i+1
L
n + 1 (A) is injective whenever n i + 3, so that one has stability results without stability conditions, and if A is commutative then S0L
n
(A) agrees with the special linear group SL
n
(A), so that the functor S0L
n
generalizes the functor SL
n
to noncommutative rings. Applying the above to subgroups H of GL
n
(A), which are normalized by E
n(A), one obtains that each is contained in a sandwich GL
n
(A, )
H
E
n(A, ) for a unique two-sided ideal of A and there is a descending S0L
n
(A)-central series GL
n
(A, )
S0L
n
(A, )
S1L
n
(A, )
S
i
L
n
(A, )
E
n(A, ) such that S
i
L
n
(A, )=E
n(A, ) whenever i Bass-Serre dimension of A.Dedicated to Alexander Grothendieck on his sixtieth birthday 相似文献
978.
George M. Bergman 《Algebra Universalis》1991,28(2):153-187
LetB be a Boolean ring (with 1),S a sheaf of sets on the Stone space Spec(B), andS the set of global sections of S. For everya B ands, t S, leta(s, t) denote the element ofS which agrees withs on the support ofa, and witht elsewhere.We set down identities satisfied by this ternary operationB×S×SS (involving also the Boolean operations ofB). For a fixed Boolean ringB, we call a setS given with a ternary operation satisfying these identities aBset. The above construction is shown to give a functorial equivalence between sheaves of setsS on Spec(B) with nonempty sets of global sections, and nonemptyB-setsS. For any setA, the bounded Boolean powerA[B]* is the freeB-set onA. The varieties ofB-sets, asB ranges over all Boolean rings, constitute (together with one trivial variety) the least nontrivial hypervariety of algebras, in the sense of W. Taylor.This work was done while the author was partly supported by NSF contract DMS 85-02330.Presented by R. S. Pierce. 相似文献
979.
Mahouton Norbert Hounkonnou Partha Guha Tudor Ratiu 《Journal of Nonlinear Mathematical Physics》2016,23(1):47-73
Motivated by the work of Kupershmidt (J. Nonlin. Math. Phys. 6 (1998), 222 –245) we discuss the occurrence of left symmetry in a generalized Virasoro algebra. The multiplication rule is defined, which is necessary and sufficient for this algebra to be quasi-associative. Its link to geometry and nonlinear systems of hydrodynamic type is also recalled. Further, the criteria of skew-symmetry, derivation and Jacobi identity making this algebra into a Lie algebra are derived. The coboundary operators are defined and discussed. We deduce the hereditary operator and its generalization to the corresponding 3–ary bracket. Further, we derive the so-called ρ–compatibility equation and perform a phase-space extension. Finally, concrete relevant particular cases are investigated. 相似文献
980.