Search Results - "KANIUTH, E."

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  1. 1

    On character amenability of Banach algebras by Kaniuth, E., Lau, A.T., Pym, J.

    “…We continue our work [E. Kaniuth, A.T. Lau, J. Pym, On φ-amenability of Banach algebras, Math. Proc. Cambridge Philos. Soc. 144 (2008) 85–96] in the study of…”
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  2. 2

    Multipliers of commutative Banach algebras, power boundedness and Fourier–Stieltjes algebras by Kaniuth, E., Lau, A. T., Ülger, A.

    Published in Journal of the London Mathematical Society (01-02-2010)
    “…Let A be a semisimple and regular commutative Banach algebra with bounded approximate identity. We study multipliers of A, in particular power bounded ones,…”
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  3. 3

    Ideals with bounded approximate identities in Fourier algebras by Forrest, B., Kaniuth, E., Lau, A.T., Spronk, N.

    Published in Journal of functional analysis (10-09-2003)
    “…We make use of the operator space structure of the Fourier algebra A( G) of an amenable locally compact group to prove that if H is any closed subgroup of G,…”
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  4. 4

    Lebesgue type decomposition of subspaces of Fourier-Stieltjes algebras by Kaniuth, E., Lau, A. T., Schlichting, G.

    “…Let G be a locally compact group and let A(G) and B(G) be the Fourier algebra and the Fourier-Stieltjes algebra of G, respectively. For any unitary…”
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  5. 5

    Spectral Synthesis and Topologies on Ideal Spaces for Banach -Algebras by Feinstein, J.F., Kaniuth, E., Somerset, D.W.B.

    Published in Journal of functional analysis (01-12-2002)
    “…This paper continues the study of spectral synthesis and the topologies τ ∞ and τ r on the ideal space of a Banach algebra, concentrating on the class of…”
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  6. 6

    Strength of Convergence in Duals of C-Algebras and Nilpotent Lie Groups by Archbold, R.J., Kaniuth, E., Ludwig, J., Schlichting, G., Somerset, D.W.B.

    Published in Advances in mathematics (New York. 1965) (01-03-2001)
    “…By using trace formulae, the recent concept of upper multiplicity for an irreducible representation of a C*-algebra is linked to the earlier notion of strength…”
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  7. 7

    Weak-closedness of subspaces of Fourier-Stieltjes algebras and weak-continuity of the restriction map by Bekka, M. B., Kaniuth, E., Lau, A. T., Schlichting, G.

    “…Let G be a locally compact group and B(G) the Fourier-Stieltjes algebra of G. We study the problem of how weak*-closedness of some translation invariant…”
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  8. 8

    The Rajchman algebra B0(G) of a locally compact group G by Kaniuth, E., Lau, A.T., Ülger, A.

    Published in Bulletin des sciences mathématiques (01-04-2016)
    “…Let G be a locally compact group, B(G) the Fourier–Stieltjes algebra of G and B0(G)=B(G)∩C0(G). The space B0(G) is a closed ideal of B(G). In this paper, we…”
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  9. 9

    On C-algebras associated with locally compact groups by Bekka, M. B., Kaniuth, E., Lau, A. T., Schlichting, G.

    “…Let G be a locally compact group, and let G_{d} denote the same group G with the discrete topology. There are various C^{*}\text{-algebras} associated to G and…”
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  10. 10

    WEAKLY COMPACTLY GENERATED BANACH ALGEBRAS ASSOCIATED TO LOCALLY COMPACT GROUPS by KANIUTH, E., LAU, A.T., SCHLICHTING, G.

    Published in Journal of operator theory (01-10-1998)
    “…Let G be a locally compact group, and let X be any one of the Banach algebras C*(G), C0(G), B(G) or A(G). We characterize the property that X, as a Banach…”
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  11. 11

    Power boundedness in Fourier and Fourier–Stieltjes algebras and other commutative Banach algebras by Kaniuth, E., Lau, A.T., Ülger, A.

    Published in Journal of functional analysis (15-04-2011)
    “…We study power boundedness in the Fourier and Fourier–Stieltjes algebras, A ( G ) and B ( G ) , of a locally compact group G as well as in some other…”
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  12. 12

    Weak spectral synthesis for the projective tensor product of commutative Banach algebras by Kaniuth, Eberhard

    “…Let A and B be regular commutative Banach algebras and A \widehat{\otimes} B their projective tensor product, and suppose that A \widehat{\otimes} B is…”
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  13. 13

    Extension of positive definite functions from subgroups of nilpotent locally compact groups by Kaniuth, Eberhard

    “…We investigate the problem of when closed subgroups H of a nilpotent locally compact group G have the property that every continuous positive definite function…”
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  14. 14

    Lower Multiplicity for Irreducible Representations of Nilpotent Locally Compact Groups by Kaniuth, Eberhard

    Published in Journal of functional analysis (10-11-1999)
    “…Let G be a nilpotent locally compact group. The lower multiplicity ML(π) is defined for every irreducible representation π of G, which does not form an open…”
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  15. 15

    Spectral synthesis for A(G) and subspaces of VN(G) by Kaniuth, Eberhard, Lau, Anthony T.

    “…Let G be a locally compact group, A(G) the Fourier algebra of G and VN(G) the von Neumann algebra generated by the left regular representation of G. We…”
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  16. 16

    Stable Rank and Real Rank for Some Classes of Group C-Algebras by Archbold, Robert J., Kaniuth, Eberhard

    “…We investigate the real and stable rank of the C*-algebras of locally compact groups with relatively compact conjugacy classes or finite-dimensional…”
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  17. 17

    A Separation Property of Positive Definite Functions on Locally Compact Groups and Applications to Fourier Algebras by Kaniuth, Eberhard, Lau, Anthony T.

    Published in Journal of functional analysis (01-08-2000)
    “…For a closed subgroup H of a locally compact group G consider the property that the continuous positive definite functions on G which are identically one on H…”
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  18. 18

    A topological Paley-Wiener property for locally compact groups by KANIUTH, Eberhard, LAU, Anthony T, SCHLICHTING, Günter

    “…We investigate a certain topological Paley-Wiener property and show, for instance, that compact-free nilpotent groups and simply connected solvable groups…”
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  19. 19
  20. 20

    ON THE STABLE RANK AND REAL RANK OF GROUP C-ALGEBRAS OF NILPOTENT LOCALLY COMPACT GROUPS by ARCHBOLD, ROBERT J., KANIUTH, EBERHARD

    Published in Mathematica scandinavica (01-01-2005)
    “…It is shown that if G is an almost connected nilpotent group then the stable rank of C*(G) is equal to the rank of the abelian group G/[G, G]. For a general…”
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