Harmonic Analysis [electronic resource] : Proceedings of a Conference Held in Cortona, Italy, July 1–9, 1982 / edited by Giancarlo Mauceri, Fulvio Ricci, Guido Weiss.
Material type: TextSeries: Lecture Notes in Mathematics ; 992Publisher: Berlin, Heidelberg : Springer Berlin Heidelberg : Imprint: Springer, 1983Description: XII, 452 p. online resourceContent type:- text
- computer
- online resource
- 9783540398851
- 512.55 23
- 512.482 23
- QA252.3
- QA387
Un nouveal espace fonctionnel adapte a l'etude des operateurs definis par des integrales singulieres -- Application of Carleson measures to partial differential equations and Fourier multiplier problems -- On the maximal function for the Mehler kernel -- Pointwise behavpour of solutions to Schrödinger equations -- An application of Lp estimates to scattering theory -- Elementary characterizations of the Morrey-Campanato spaces -- On nonisotropic Lipschitz spaces -- Lipschitz spaces on compact rank one symmetric spaces -- On the Sobolev spaces Wk,1(Rn) -- Interval averages of H1-functions and BMO norm of inner functions -- An H1 function with non-summable Fourier expansion -- Integral characterization of a space generated by blocks -- Another characterization of Hp, 0<p<?, with an application to interpolation -- The maximal function on weighted BMO -- Weighted Hardy spaces and the Laplace transform -- Vector valued inequalities of Marcinkiewicz-Zygmund and Grothendieck type for Toeplitz forms -- Functions of bounded variation and fractional dimension -- Pathological properties and S.I.P. measures on metrizable groups -- Uniformly bounded representations and LP- convolution operators on a free group -- Spherical functions on symmetric graphs -- A remark on mappings of bounded symmetric domains into balls -- The Cauchy-Ahlfors operator, an invariant differential operator for vector fields -- A kernel for generalized Cauchy-Riemann systems -- Harmonic analysis on groups of Heisenberg type -- Surjectivity of the conditionals expectations on the L1 spaces -- Generalisations of Heisenberg's inequality.
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