On the structure of G-spaces

 Access to full text

 Full (PDF)

1. [1] S. F. Bellenot, Each Schwartz Fréchet space is a subspace of a Schwartz Fréchet space with an unconditional basis, Compositio Math. 42 (1981), 273-278. Zbl0432.46003
2. [2] A. Benndorf, On the relation of the bounded approximation property and a finite dimensional decomposition in nuclear Fréchet spaces, Studia Math. 75 (1983), 103-119. Zbl0541.46002
3. [3] J. M. F. Castillo, An internal characterization of G-spaces, Portugal. Math. 44 (1987), 63-67. Zbl0638.46005
4. [4] J. M. F. Castillo, La estructura de los G-espacios, Tesis Doctoral, Publ. Dept. Mat. Univ. Extremadura 16, 1986. 
5. [5] J. M. F. Castillo, On the BAP in Fréchet Schwartz spaces and their duals, Monatsh. Math. 105 (1988), 43-46. Zbl0639.46003
6. [6] E. Dubinsky, The Structure of Nuclear Fréchet Spaces, Lecture Notes in Math. 720, Springer, 1979. Zbl0403.46005
7. [7] A. Grothendieck, Produits tensoriels topologiques et espaces nucléaires, Mem. Amer. Math. Soc. 16 (1955). 
8. [8] H. Jarchow, Locally Convex Spaces, B. G. Teubner, Stuttgart 1981. 
9. [9] G. Köthe, Topological Vector Spaces I, II, Springer, 1969, 1979. Zbl0179.17001
10. [10] M. L. Lourenço, A projective limit representation of DFC-spaces with the approximation property, J. Math. Anal. Appl. 115 (1986), 422-433. Zbl0604.46001
11. [11] E. Nelimarkka, The approximation property and locally convex spaces defined by the ideal of approximable operators, Math. Nachr. 107 (1982), 349-356. Zbl0536.46002
12. [12] S. Rolewicz, On operator theory and control theory, in: Proc. Internat. Conf. on Operator Algebras, Ideals, and their Applications in Theoretical Physics, Leipzig 1977, Teubner Texte zur Math., Teubner, 1978, 114-118. 
13. [13] M. Schottenloher, Cartan-Thullen theorem for domains spread over DFM-spaces, J. Reine Angew. Math. 345 (1983), 201-220. Zbl0514.46029
14. [14] T. Terzioğlu, Approximation property of co-nuclear spaces, Math. Ann. 191 (1971), 35-37. Zbl0198.16105