E-Prints Complutense

1. Asplund, E.: Fr´echet differentiability of convex functions, Acta Math. 121, 31–47

(1968)

2. Bergh, J., L¨ofstr¨om, J.: Interpolation spaces. An introduction. Springer, Berlin, 1976

3. Bourgin, R.D.: Geometric aspects of convex sets with the Radon-Nikod´ym property.

Springer Lect. Notes in Maths. 993, Berlin, 1983

4. Brudnyˇı, Y., Krugljak, N.: Interpolation functors and interpolation spaces. Vol. 1,

North-Holland, Amsterdam, 1991

5. Cobos, F., Cwikel, M., Matos, P.: Best possible compactness results of Lions-Peetre

type. Proc. Edinburgh Math. Soc. 44, 153–172 (2001)

6. Cobos, F., Fern´andez-Cabrera, L.M., Manzano, A., Mart´ınez, A.: Real interpolation

and closed operator ideals. J. Math. Pures et Appl. 83, 417–432 (2004)

7. Cobos, F., Manzano, A., Mart´ınez, A., Matos, P.: On interpolation of strictly singular

operators, strictly cosingular operators and related operator ideals. Proc. Royal Soc.

Edinb. 130A, 971–989 (2000)

8. Cwikel, M., Peetre, J.: Abstract K and J spaces. J. Math. Pures et Appl. 60, 1–50

(1981)

9. Davis, W.J., Figiel, T., Johnson, W.B., Pelczy´nski, A.: Factoring weakly compact

operators. J. Funct. Analysis 17, 311–327 (1974)

10. Diestel, J., Jarchow, H., Tonge, A.: Absolutely summing operators. Cambridge Studies

in Advanced Mathematics, vol. 43, Cambridge Univ. Press, 1995

11. Diestel, J., Ulh, Jr., J.J.,Vector measures.Am.Math. Soc. Surveys No. 15, Providence,

Rhode Island, 1977

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12. Edgar, G.A.: Asplund operators and a.e. convergence. J. Multivar. Anal. 10, 460–466

(1980)

13. Fabian, M.J.: Gˆateaux differentiability of convex functions and topology. Weak

Asplund spaces. Canadian Math. Soc. Monographs and Advance Texts, John Wiley

and Sons, Inc., NewYork 1997

14. Giles, J.R.: Convex analysis with applications in differentiation of convex functions.

Research Notes in Math. No. 58, Pitman, Boston, 1982

15. Heinrich, S.: Closed operator ideals and interpolation. J. Funct. Analysis 35, 397–411

(1980)

16. Janson, S.: Minimal and maximal methods of interpolation. J. Funct. Analysis 44,

50–73 (1981)

17. Levy, M.: L’espace d’interpolation r´eel (A0,A1)θ,p contient _p. Compt. Rend. Acad.

Sci. Paris S´er. A 289, 675–677 (1979)

18. Mastylo, M.: Interpolation spaces not containing _1. J. Math. Pures et Appl. 68, 153–

162 (1989)

19. Nilsson, P.: Reiteration theorems for real interpolation and approximation spaces.

Ann. Mat. Pura Appl. 132, 291–330 (1982)

20. Peetre, J.: A theory of interpolation of normed spaces, Lecture Notes, Brasilia, 1963

[Notes Mat. 39, 1–86 (1968)]

21. Peetre, J.: H

∞ and complex interpolation. Technical Report, Lund, 1981

22. Pietsch, A.: Operator ideals. North-Holland, Amsterdam, 1980

23. Reˇınov, O.I.: RN-sets in Banach spaces. Functional Anal. Appl. 12, 63–64 (1978)

24. Stegall, C.: The Radon-Nikod´ym property in conjugate Banach spaces. II. Trans. Am.

Math. Soc. 264, 507–519 (1981)

25. Triebel, H.: Interpolation theory, function spaces, differential operators. North-

Holland, Amsterdam, 1978

26. Zaanen, A.C.: Riesz spaces II. North-Holland, Amsterdam, 1983