THE ANALYTIC ALGEBRAS OF HIGHER RANK GRAPHS
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The authors consider a class of non-selfadjoint operator algebras arising from higher rank graphs and their norm closed subalgebras. In addition, eigenvalues, reflexivity, hyper-reflexivity and semisimplicity of the higher rank semigroupoid algebras are examined.
- Lancaster University United Kingdom
Algebras of specific types of operators (Toeplitz, integral, pseudodifferential, etc.), Representations of (nonselfadjoint) operator algebras, higher rank cycle algebras, Other nonselfadjoint operator algebras, Hilbert space, higher rank semigroupoid algebras, reflexivity, semisimplicity, higher rank graphs, Fock space
Algebras of specific types of operators (Toeplitz, integral, pseudodifferential, etc.), Representations of (nonselfadjoint) operator algebras, higher rank cycle algebras, Other nonselfadjoint operator algebras, Hilbert space, higher rank semigroupoid algebras, reflexivity, semisimplicity, higher rank graphs, Fock space
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