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The dual of weak $$L^p$$. (English) Zbl 0301.46025

##### MSC:
 4.6e+31 Spaces of measurable functions ($$L^p$$-spaces, Orlicz spaces, Köthe function spaces, Lorentz spaces, rearrangement invariant spaces, ideal spaces, etc.)
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##### References:
 [1] E. BISHOP and R.R. PHELPS, A proof that every Banach space is subreflexive, Bull. Amer. Math. Soc., 67 (1961), 97-98. · Zbl 0098.07905 [2] M. CWIKEL, On the conjugates of some function space, Studia Math., 45 (1973), 49-55. · Zbl 0098.07905 [3] M. CWIKEL, Some results in the Lions-Peetre interpolation theory, Thesis, Weizmann Institute of Science, 1973. · Zbl 0219.46026 [4] M. CWIKEL and Y. SAGHER, L(p, ∞)*, Indiana Univ. Math. J., 21 (1972), 781-786. [5] N. DUNFORD and J.T. SCHWARTZ, Linear operators, Part I : General Theory, Interscience, New York 1958. · Zbl 0244.46035 [6] R.A. HUNT, On L(p,q) spaces, L’Enseignement Math., 12 (1966), 249-276. · Zbl 0084.10402 [7] R.C. JAMES, Reflexivity and the sup of linear functionals, Israël J. Math., 13 (1972), 289-330. · Zbl 0181.40301 [8] B. MUCKENHOUPT, Weighted norm inequalities for the Hardy maximal function, Trans. Amer. Math. Soc., 165 (1972), 207-226. · Zbl 0252.46012
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