Locally finite representations of algebrasFootnote^∗
^∗Research supported by DGICYT (PB94-0791) and by a H.CM. grant CHRX-CT93-0091)

J. Gómez Torrecillas Department of Algebra, University of Granada, Granada, E-18071, Spain

P. Jara Department of Algebra, University of Granada, Granada, E-18071, Spain

L. Merino Department of Algebra, University of Granada, Granada, E-18071, Spain

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Sebastian Nowak & Daniel Simson. (2002) LOCALLY DYNKIN QUIVERS AND HEREDITARY COALGEBRAS WHOSE LEFT COMODULES ARE DIRECT SUMS OF FINITE DIMENSIONAL COMODULES. Communications in Algebra 30:1, pages 455-476.
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L. Ben Yakoub, L. El Kaoutit & M. P. Malliavin. (2002) SUR LES ALGÈBRES D'HEISENBERG QUANTIQUES. Communications in Algebra 30:1, pages 129-148.
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Jos Luis García & Daniel Simson. (2002) Structure Theorems for Pure Semisimple Grothendieck Locally PI-Categories. Communications in Algebra 30:3, pages 1153-1197.
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Articles from other publishers (5)

L. El Kaoutit & J. Gómez-Torrecillas. (2004) Sur une classe d'extensions de Ore itérées. Bulletin des Sciences Mathématiques 128:1, pages 57-76.
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J. Cuadra, C. Năstăsescu & F. Van Oystaeyen. (2002) Graded almost noetherian rings and applications to coalgebras. Journal of Algebra 256:1, pages 97-110.
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P Jara & J Jódar. (2002) Finite-dimensional duality on the generalized Lie algebra 𝔰𝔩(2) q . Journal of Physics A: Mathematical and General 35:16, pages 3683-3696.
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P. Jara & J. Jódar. (2001) Uq(sl(2)) Satisfies a Bernstein Duality. Journal of Symbolic Computation 32:6, pages 687-698.
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P. Jara & J. Jódar. (2000) An Example of Bernstein Duality. Advances in Mathematics 152:1, pages 1-27.
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Locally finite representations of algebrasFootnote^∗
^∗Research supported by DGICYT (PB94-0791) and by a H.CM. grant CHRX-CT93-0091)

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Locally finite representations of algebrasFootnote∗∗Research supported by DGICYT (PB94-0791) and by a H.CM. grant CHRX-CT93-0091)

Citations (8)

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Locally finite representations of algebrasFootnote^∗
^∗Research supported by DGICYT (PB94-0791) and by a H.CM. grant CHRX-CT93-0091)