Article PDF
Avoid common mistakes on your manuscript.
References
Bui Huy Qui, Some aspects of weighted and non-weighted Hardy spaces,Kôkyûroku Res. Inst. Math. Sci. Kyoto Univ. 383 (1980), 38–56.
Bui Huy Qui, Bernstein’s theorem and translation invariant operators,Hiroshima Math. J. 11 (1981), 81–96.
Coifman, R. R. andMeyer, Y., Au dela des opérateurs pseudo-différentiels,Soc. Math. France, Astérisque 57 (1978).
Fefferman, C. andStein, E. M.,H p spaces of several variables,Acta Math. 129 (1972), 137–193.
Flett, T. M., Temperatures, Bessel potentials and Lipschitz spaces,Proc. London Math. Soc. 22 (1971), 385–451.
Flett, T. M., Lipschitz spaces of functions on the circle and the disc,J. Math. anal. Appl. 39 (1972), 125–158.
Gibbons, G., Opérateurs pseudo-différentiels et espaces de Besov,C. R. Acad. Sci. Paris 286 (1978), 895–897.
Goldberg, D., A local version of real Hardy spaces,Duke Math. J. 46 (1979), 27–42.
Gwilliam, A. E., Cesaro means of power series,Proc. London Math. Soc. (2)40 (1936), 345–352.
Hattemer, J. R., Boundary behavior of temperatures I,Studia Math. 26 (1964), 111–155.
Jawerth, B., Some observations on Besov and Lizorkin—Triebel spaces, Math. Scand.40 (1977), 94–104.
Johnson, R., Multipliers ofH p spaces,Ark. Mat. 16 (1978), 235–249.
Peetre, J., Remarques sur les espaces de Besov. Le cas 0<p<1,C. R. Acad. Sci. Paris 277 (1973), 947–949.
Peetre, J., On spaces of Triebel—Lizorkin type,Ark. Mat. 13 (1975), 123–130.
Peetre, J.,New thoughts on Besov spaces, Duke Univ. Math. Series I, Durham, 1976.
Taibleson, M. H., On the theory of Lipschitz spaces of distributions on Euclideann-space. I. Principal properties,J. Math. Mech. 13 (1964), 407–479.
Triebel, H., Multiplication properties of the spacesB s p,q andF s p,q . Quasi-Banach algebras of functions,Ann. Mat. Pura Appl. 113 (1977), 33–42.
Triebel, H.,Spaces of Besov-Hardy-Sobolev type, Teubner, Leipzig, 1978.
Author information
Authors and Affiliations
Rights and permissions
About this article
Cite this article
Bui Huy Qui On Besov, Hardy and Triebel spaces for 0<p≦1. Ark. Mat. 21, 169–184 (1983). https://doi.org/10.1007/BF02384307
Received:
Issue Date:
DOI: https://doi.org/10.1007/BF02384307