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Abstrakty
The complementation of various classes of operators in the space L(E, F) of bounded linear operators between Banach spaces E and F is studied.
Wydawca
Rocznik
Tom
Strony
413--416
Opis fizyczny
Bibliogr. 12 poz.
Twórcy
autor
- Department of Mathematics, University of North Texas, Box 311430, Denton, Texas 76203-1430, USA
autor
- Department of Mathematics, University of North Texas, Box 311430, Denton, Texas 76203-1430, USA
Bibliografia
- [1] D. Arterburn, R. Whitley, Projections in the space of bounded linear operators, Pacific J. Math., 15 (1965) 739-746.
- [2] J. Diestel, Sequences and series in Banach spaces, Grad. Texts in Math., no 92, Springer-Verlag, New York 1984.
- [3] G. Emmanuele, Remarks on the uncomplemented subspace W (E, F), J. Funct. Anal., 99 (1991) 125-130.
- [4] G. Emmanuele, A remark on the containment of c0 in spaces of compact operators, Math. Proc. Cambridge Phil. Soc., 111 (1992) 331-335.
- [5] G. Emmanuele, K. John, Uncomplementability of spaces of compact operators in larger spaces of operators, Czechoslovak Math. J., 47 (1997) 19-31.
- [6] M. Feder, On subspaces of spaces with an unconditional basis and spaces of operators, Illinois J. Math., 24 (1980) 196-205.
- [7] M. Feder, On the non-existence of a projection onto the spaces of compact operators, Canad. Math. Bull., 25 (1982) 78-81.
- [8] J. Hagler, W. B. Johnson, On Banach spaces whose dual balls are not weak* sequentially compact, Israel J. Math., 28 (1977) 325-330.
- [9] K. John, On the uncomplemented subspace K (X, Y), Czechoslovak Math. J., 42 (1992) 167-173.
- [10] N. Kaiton, Spaces of compact operators, Math. Ann., 208 (1974) 267-278.
- [11] P. Lewis, Spaces of operators and c0, Studia Math., 145 (3) (2001) 213-218.
- [12] E. Thorp, Projections onto the subspace of compact operators, Pac. J. Math., 10 (1960) 693-696.
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Bibliografia
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bwmeta1.element.baztech-article-BAT2-0001-0264