Locally uniformly rotund norms

Mathematika

Volumn 46, Issue 2, 1999, Pages 343-358

  Raja, M ^a  

^a UNIVERSITÉ DE BORDEAUX   (France)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0040631371     PISSN: 00255793     EISSN: None     Source Type: Journal    
DOI: 10.1112/s0025579300007816     Document Type: Article

References (20)

1. G. A. Alexandrov. One generalization of the Kadec property. Ganita 50 (1999), 37-47.
2. A. Arkangel'skii. An addition theorem for weight of subsets of a compact space (Russian). Doklady Acad. Nauk USSR, 126 (1959), 239-241.
3. R. D. Bourgin. Geometric aspects of convex sets with the Radon-Nikodým property. Lecture Notes in Math. 993, (Springer-Verlag, 1980).
4. C. Bessaga and A. Pelczynski. Selected topics in infinite-dimensional topology. Mono. Mat. 58 (PWN-Polish Scientific Publishers, Warsaw, 1975).
5. G. Choquet. Lectures on Analysis, Volume II. Math. Lecture Notes 25 (W. A. Benjamin, 1969).
6. J. Diestel. Geometry of Banach spaces: Selected topics. Lecture Notes in Math. 485 (Springer-Verlag, 1975).
7. R. Deville, G. Godefroy and V. Zizler. Smoothness and Renorming in Banach Spaces. (Pitman Monographs and Surveys 64, 1993).
8. M. Fabian. On a dual locally uniformly rotund norm on a dual Vašak space. Studia Math. 101 (1991), 69-81.
9. M. Fabian and G. Godefroy. The dual of every Asplund space admits a projectional resolution of the identity. Studia Math., 91 (1988), 141-151.
10. R. Haydon. Countable unions of compact spaces with the Namioka property. Mathematika, 41 (1994), 141-144.
11. R. Haydon. Bad trees, bad norms and the Namioka property. Mathematika, 42 (1995), 30-42.
12. R. Haydon. Trees in renorming theory. Proc. London Math. Soc., 78 (1999), 541-584.
13. J. E. Jayne, I. Namioka and C. A. Rogers, σ-fragmentable Banach spaces. Mathematika, 39 (1992), 161-188 and 197-215.
14. G. Lancien. Théorie de l'indice et problèmes de renormage en géométrie des espaces de Banach. (Thèse, Paris, 1992).
15. B. L. Lin, P. K. Lin and S. L. Troyanski. Characterizations of denting points. Proc. Amer. Math. Soc., 102 (1988), 526-528.
16. A. Moltó, J. Orihuela and S. Troyanski. Locally uniform rotund renorming and fragmentability. Proc. London Math. Soc., 75 (1997), 619-640.
17. I. Namioka and R. R. Phelps. Banach spaces which are Asplund spaces. Duke Math. J., 42 (1975), 735-750.
18. M. Raja. Kadec norms and Borel sets in a Banach space. Studia Math., 136 (1999), 1-16.
19. M. Raja. On topology and renorming of a Banach space. C. R. Acad. Bulgare Sci., 136 (1999), 13-16.
20. L. Vašak. On one generalization of weakly compact generated spaces. Studia Math., 70 (1981), 11-19.