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Showing 1-7 of 7 results
  1. Numerically hypercyclic polynomials

    In this paper, we show that every complex Banach space X with dimension at least 2 supports a numerically hypercyclic d -homogeneous polynomial P for...

    Sung Guen Kim, Alfredo Peris, Hyun Gwi Song in Archiv der Mathematik
    Article 16 November 2012
  2. Asplund Operators and p-Integral Polynomials

    We introduce the Banach ideals of p -integral and of p -nuclear polynomials for 1 ≤ p ≤ +  , extending to the polynomial setting the well known notions...

    Raffaella Cilia, Joaquín M. Gutiérrez in Mediterranean Journal of Mathematics
    Article 22 February 2013
  3. Every Banach ideal of polynomials is compatible with an operator ideal

    We show that for each Banach ideal of homogeneous polynomials, there exists a (necessarily unique) Banach operator ideal compatible with it....

    Daniel Carando, Verónica Dimant, Santiago Muro in Monatshefte für Mathematik
    Article 16 November 2010
  4. Hilbert–Schmidt and multiple summing operators

    We characterize the multiple p -summing operators for p ≥ 2, in the situation where the range and some of the factors of the cartesian product are...

    Gabriela Badea, Dumitru Popa in Collectanea Mathematica
    Article 03 November 2010
  5. The polynomial Daugavet property for atomless L 1(μ)-spaces

    For any atomless positive measure  μ , the space L 1 ( μ ) has the polynomial Daugavet property, i.e., every weakly compact continuous polynomial ...

    Miguel Martín, Javier Merí, Mikhail Popov in Archiv der Mathematik
    Article 24 March 2010
  6. Dominated, diagonal polynomials on ℓ p spaces

    We show that the r -dominated polynomials on ℓ p (2 ≦  p  ≦ ∞) are integral on ℓ 1 , and give examples proving that the converse is not true. We...

    Raffaella Cilia, Joaquín M. Gutiérrez in Archiv der Mathematik
    Article 01 May 2005
  7. Extension and lifting of polynomials

    We characterize the Banach spaces enjoying polynomial lifting properties, and the spaces that admit compact extensions of polynomials.

    M. González, J. M. Gutiérrez in Archiv der Mathematik
    Article 01 October 2003
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