A remark on the rational cohomology of .
Gilberto Bini, Claudio Fontanari (2009)
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Gilberto Bini, Claudio Fontanari (2009)
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Kabe Moen (2009)
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Oscar Blasco, T. Alastair Gillespie (2009)
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Marco Peloso, Silvia Secco (2008)
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Eduardo Gatto (2009)
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Hussein M. Al-Qassem (2005)
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In this paper, we study the Marcinkiewicz integral operators M on the product space R x R. We prove that M is bounded on L(R x R) (1< p < ∞) provided that h is a bounded radial function and Ω is a function in certain block space B (S x S) for some q > 1. We also establish the optimality of our condition in the sense that the space B (S x S) cannot be replaced by B (S x S) for any −1 < r < 0. Our results...
Silvia I. Hartzstein, Beatriz E. Viviani (2005)
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The aim of this paper is to show that the integral and derivative operators defined by local regularities are homeomorphisms for generalized Besov and Triebel-Lizorkin spaces with local regularities. The underlying geometry is that of homogeneous type spaces and the functions defining local regularities belong to a larger class of growth functions than the potentials t, related to classical fractional integral and derivative operators and Besov and Triebel-Lizorkin spaces.
Hussain Mohammed Al-Qassem, Yibiao Pan (2009)
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Marco Annoni, Loukas Grafakos, Petr Honzík (2009)
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Juan Antonio Barceló, Jonathan M. Bennett, Anthony Carbery, Alberto Ruiz, Vilela, Maricruz (2010)
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