1. |
Cyclic representations of the quantum matrix algebras |
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Communications in Algebra,
Volume 27,
Issue 2,
1999,
Page 493-510
Hans Plesner Jakobsen,
Hechun Zhang,
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摘要:
In this paper we give a complete classification of the minimal cyclicMq(n)-modules and construct them explicitly. Also, we give a complete classifica-tion of the minimal cyclic modules of the so-called Dipper-Donkin quantum matrix algebra as well as of two other natural quantized matrix algebras. In the last part of the paper we relate the results to the De Concini - Procesi conjecture.
ISSN:0092-7872
DOI:10.1080/00927879908826445
出版商:Gordon and Breach Science Publishers Ltd.
年代:1999
数据来源: Taylor
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2. |
On The structure of cohen-macaulay simplical affine semigroups |
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Communications in Algebra,
Volume 27,
Issue 2,
1999,
Page 511-518
J.C. Rosales,
P.A. García-Sánchez,
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摘要:
We show that the structure of a Cohen-Macaulay simplicial affine semi-group depends on a finite abelian group and a map satisfying five properties.
ISSN:0092-7872
DOI:10.1080/00927879908826446
出版商:Gordon and Breach Science Publishers Ltd.
年代:1999
数据来源: Taylor
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3. |
Elementary groups and invertibility for kantor pairs |
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Communications in Algebra,
Volume 27,
Issue 2,
1999,
Page 519-556
Bruce N. Allison,
John R. Faulkner,
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ISSN:0092-7872
DOI:10.1080/00927879908826447
出版商:Gordon and Breach Science Publishers Ltd.
年代:1999
数据来源: Taylor
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4. |
Products of involutions in the groups of lie typeF4(k) |
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Communications in Algebra,
Volume 27,
Issue 2,
1999,
Page 557-575
Peter C. Austin,
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摘要:
The group of Lie typeF4(k)is shown to be 4-reflectional if. Then the subgroupNis proved to be 3-reflectional and an algorithm is given for writing any element inNas a product of involutions.
ISSN:0092-7872
DOI:10.1080/00927879908826448
出版商:Gordon and Breach Science Publishers Ltd.
年代:1999
数据来源: Taylor
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5. |
Gerbes and covers |
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Communications in Algebra,
Volume 27,
Issue 2,
1999,
Page 577-594
Pierre Dèbes,
Jean-Claude Douai,
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摘要:
We use the theory of gerbes to provide a more conceptual approach to questions about models of a cover and their fields of definition.
ISSN:0092-7872
DOI:10.1080/00927879908826449
出版商:Gordon and Breach Science Publishers Ltd.
年代:1999
数据来源: Taylor
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6. |
Enlargements, semiabundancy and unipotent monoids1 |
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Communications in Algebra,
Volume 27,
Issue 2,
1999,
Page 595-614
John Fountain,
GracindaM. S. Gomes,
Victoria Gould,
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摘要:
The relation[Rtilde]on a monoidSprovides a natural generalisation of Green’s relationR. If every[Rtilde]-class ofScontains an idempotentSis left semiabundant; if[Rtilde]is a left congruence thenSsatisfies(CL). Regular monoids, indeed left abundant monoids, are left semiabundant and satisfy(CL). However, the class of left semiabundant monoids is much larger, as we illustrate with a number of examples.
ISSN:0092-7872
DOI:10.1080/00927879908826450
出版商:Gordon and Breach Science Publishers Ltd.
年代:1999
数据来源: Taylor
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7. |
On the cohomological 2-dimension of fields |
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Communications in Algebra,
Volume 27,
Issue 2,
1999,
Page 615-620
Richard Elman,
Christopher Lum,
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ISSN:0092-7872
DOI:10.1080/00927879908826451
出版商:Gordon and Breach Science Publishers Ltd.
年代:1999
数据来源: Taylor
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8. |
A note on the wielandt subgroup of a metabelianp-group |
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Communications in Algebra,
Volume 27,
Issue 2,
1999,
Page 621-627
Elizabeth A. Ormerod,
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ISSN:0092-7872
DOI:10.1080/00927879908826452
出版商:Gordon and Breach Science Publishers Ltd.
年代:1999
数据来源: Taylor
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9. |
Kaplansky fields andp-algebraically closed fields |
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Communications in Algebra,
Volume 27,
Issue 2,
1999,
Page 629-643
Peter Vámos,
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ISSN:0092-7872
DOI:10.1080/00927879908826453
出版商:Gordon and Breach Science Publishers Ltd.
年代:1999
数据来源: Taylor
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10. |
Hochschild cohomology of truncated quiver algebras* |
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Communications in Algebra,
Volume 27,
Issue 2,
1999,
Page 645-664
A.C. Locateli,
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摘要:
Consider a truncated quiver algebra, where Γ is a finite quiverJis the bilateral ideal ofkΓ generated by the arrows, andk, is a field with characteristic zero. We give another description of a minimal projective resolution of Λ as a Λe-module given in [2] and [8], and using this description we compute the dimensions, as a vector space, of each Hochschild cohomology group of the truncated quiver algebra, in terms of its quiver Γ. We also prove that the Hochschild cohomology ring of Λ is finite dimensional as ak-vector space if and only if Γ has no oriented cycles.
ISSN:0092-7872
DOI:10.1080/00927879908826454
出版商:Gordon and Breach Science Publishers Ltd.
年代:1999
数据来源: Taylor
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