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Subdiagonal Algebras for Subfactors II (Finite Dimensional Case)
Published online by Cambridge University Press: 20 November 2018
Abstract
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We show that finite dimensional subfactors do not have subdiagonal algebras unless the Jones index is one.
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- Copyright © Canadian Mathematical Society 1997
References
[A]
Arveson, W. B., Analyticity in operator algebras, Amer. J.Math. 89 (1967), 578–642.Google Scholar
[H]
Humphreys, J. E., Introduction to Lie Algebras and Representation Theory, Springer-Verlag, 1972.Google Scholar
[LM]
Loebl, R. and Muhly, P. S., Analyticity and flows in von Neumann algebras, J. Funct. Anal. 29 (1978), 214–252.Google Scholar
[MMS1]
McAsey, M., Muhly, P. S. and Saito, K.-S., Nonselfadjoint crossed products (invariant subspaces and maximality), Trans. Amer.Math. Soc. 248 (1979), 381–409.Google Scholar
[MMS2]
McAsey, M., Muhly, P. S. and Saito, K.-S., Nonselfadjoint crossed products II, J. Math. Soc. Japan 33 (1981), 485–495.Google Scholar
[SW]
Saito, K.-S. and Watatani, Y., Subdiagonal algebras for subfactors, J. Operator theory 31 (1994), 311–317.Google Scholar
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