Interpolation between $$L_0({\mathcal M},\tau )$$ L 0 ( M , τ ) and $$L_\infty ({\mathcal M},\tau )$$ L ∞ ( M , τ )
Author:
Publisher
Springer Science and Business Media LLC
Subject
General Mathematics
Link
http://link.springer.com/article/10.1007/s00209-019-02259-z/fulltext.html
Reference37 articles.
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2. Astashkin, S.V.: Interpolation of operators in quasinormed groups of measurable functions. Sib. Math. J. 35(6), 1075–1082 (1994)
3. Astashkin, S.V., Maligranda, L.: Interpolation between $$L_1$$ L 1 and $$L_p$$ L p , $$14. Bergh, J., Löfström, J.: Interpolation Spaces, An Introduction. Springer, Berlin (1976)5. Calderón, A.: Spaces between $$L^1$$ L 1 and $$L^\infty $$ L ∞ and the theorem of Marcinkiewicz. Stud. Math. 26, 273–299 (1966)
4. Bergh, J., Löfström, J.: Interpolation Spaces, An Introduction. Springer, Berlin (1976)
5. Calderón, A.: Spaces between $$L^1$$ L 1 and $$L^\infty $$ L ∞ and the theorem of Marcinkiewicz. Stud. Math. 26, 273–299 (1966)
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