Systems of finite rank
Sébastien Ferenczi (1997)
Colloquium Mathematicae
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Displaying similar documents to “Rank is not a spectral invariant”
Systems of finite rank
Trace and determinant in Banach algebras
Bernard Aupetit, H. Mouton (1996)
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We show that the trace and the determinant on a semisimple Banach algebra can be defined in a purely spectral and analytic way and then we obtain many consequences from these new definitions.
On the rank of a class of bijective substitutions
G. Goodson, M. Lemańczyk (1990)
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On the Fourier transform of
Hyeonbae Kang (1991)
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M₂-rank differences for overpartitions
Jeremy Lovejoy, Robert Osburn (2010)
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Two conjectures regarding the stability of ω-categorical theories
A. Lachlan (1974)
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Singular properties of Morley rank
A. Lachlan (1980)
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Finite-rank intermediate Hankel operators on the Bergman space.
Nakazi, Takahiko, Osawa, Tomoko (2001)
International Journal of Mathematics and Mathematical Sciences
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Rank and spectral multiplicity
Sébastien Ferenczi, Jan Kwiatkowski (1992)
Studia Mathematica
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For a dynamical system (X,T,μ), we investigate the connections between a metric invariant, the rank r(T), and a spectral invariant, the maximal multiplicity m(T). We build examples of systems for which the pair (m(T),r(T)) takes values (m,m) for any integer m ≥ 1 or (p-1, p) for any prime number p ≥ 3.