Registro:

Referencias:

• Ain, K., Lillemets, R., Oja, E., Compact operators which are defined by ℓp-spaces (2012) Quaestiones Math., 35, pp. 145-159
• Ain, K., Oja, E., On (p, r)-null sequences and their relatives (2015) Math. Nachr., 288, pp. 1569-1580
• Carl, B., Stephani, I., On A-compact operators, generalized entropy numbers and entropy idelas (1984) Math. Nachr., 199, pp. 77-95
• Casazza, P.G., Approximation properties (2001) Handbook of the Geometry of Banach Spaces, 1, pp. 271-316. , North-Holland, Amsterdam
• Choi, Y.S., Kim, J.M., The dual space of (L(X,Y);τp) and the p-approximation property (2010) J. Funct. Anal., 259, pp. 2437-2454
• Defant, A., Floret, K., (1993) Tensor Norms and Operators Ideals, , North Holland Publishing Co., Amsterdam
• Delgado, J.M., Oja, E., Piñeiro, C., Serrano, E., The p-approximation property in terms of density of finite rank operators (2009) J. Math. Anal. Appl., 354, pp. 159-164
• Delgado, J.M., Piñeiro, C., An approximation property with respect to an operator ideal (2013) Studia Math., 214, pp. 67-75
• Delgado, J.M., Piñeiro, C., Serrano, E., Density of finite rank operators in the Banach space of p-compact operators (2010) J. Math. Anal. Appl., 370, pp. 498-505
• Delgado, J.M., Piñeiro, C., Serrano, E., Operators whose adjoints are quasi p-nuclear (2010) Studia Math., 197, pp. 291-304
• Diestel, J., Fourie, J.H., Swart, J., The Metric Theory of Tensor Products, Grothendieck's Résumé Revisited (2008), American Math. Soc., Providence, RI; Diestel, J., Jarchow, H., Tonge, A., Absolutely Summing Operators (1995) Cambridge Studies in Advanced Mathematics, 43. , Cambridge University Press, Cambridge
• Dunford, N., Schwartz, J.T., (1958) Linear Operators. Part I. General Theory, , Interscience Publishers, New York
• Galicer, D., Lassalle, S., Turco, P., The ideal of p-compact operators: a tensor product approach (2012) Studia Math., 211, pp. 269-286
• González, M., Gutiérrez, J., Surjective factorization of holomorphic mappings (2000) Comment. Math. Univ. Carolin., 41, pp. 469-476
• Grothendieck, A., Produits tensoriels topologiques et espaces nucléaires (1955) Mem. Amer. Math. Soc., 16
• Heinrich, S., Some properties of operators spaces (1977) Serdica, 3, pp. 168-175
• Lassalle, S., Turco, P., The Banach ideal of A-compact operators and related approximation properties (2013) J. Funct. Anal., 265, pp. 2452-2464
• Lassalle, S., Turco, P., On p-compact mappings and the p-approximation properties (2012) J. Math. Anal. Appl., 389, pp. 1204-1221
• Lima, A., Lima, V., Oja, E., Bounded approximation properties via integral and nuclear operators (2010) Proc. Amer. Math. Soc., 138, pp. 287-297
• Lima, A., Lima, V., Oja, E., Bounded approximation properties in terms of C[0, 1] (2012) Math. Scand., 110, pp. 45-58
• Lima, A., Nygaard, O., Oja, E., Isometric factorization of weakly compact operators and the approximation property (2000) Israel J. Math., 119, pp. 325-348
• Lima, A., Oja, E., The weak metric approximation property (2005) Math. Ann., 333, pp. 471-484
• Lindenstrauss, J., Tzafriri, L., (1977) Classical Banach Spaces I, 92. , Springer-Verlag, Berlin, New York
• Lissitsin, A., A unified approach to the strong approximation property and the weak bounded approximation property of Banach spaces (2012) Studia Math., 211, pp. 199-214
• Oja, E., Bounded approximation properties via Banach operator ideals (2012) Advanced Courses of Mathematical Analysis IV, pp. 196-215. , World Sci. Publ, Hackensack, NJ
• Oja, E., The strong approximation property (2008) J. Math. Anal. Appl., 338, pp. 407-415
• Oja, E., On bounded approximation properties of Banach spaces (2010) Banach Algebras 2009, 91, pp. 219-231. , Banach Center Publications, Polish Acad. Sci. Inst. Math, Warsaw
• Oja, E., A remark on the approximation of p-compact operators by finite-rank operators (2012) J. Math. Anal. Appl., 387, pp. 949-952
• Oja, E., Inner and outer inequalities with applications to approximation properties (2011) Trans. Amer. Math. Soc., 363, pp. 5827-5846
• Oja, E., Grothendieck's nuclear operator theorem revisited with an application to p-null sequences (2012) J. Funct. Anal., 263, pp. 2876-2892
• Persson, A., On some properties of p-nuclear and p-integral operators (1969) Studia Math., 33, pp. 213-222
• Pietsch, A., (1980) Operators Ideals, , Deutsch. Verlag Wiss., Berlin, North-Holland Publishing Company, Amsterdam, New York, Oxford
• Pietsch, A., The ideal of p-compact operators and its maximal hull (2014) Proc. Amer. Math. Soc., 142, pp. 519-530
• Reinov, O., Approximation properties of order p and the existence of non-p-nuclear operators with p-nuclear second adjoints (1982) Math. Nachr., 109, pp. 125-134
• Reinov, O., Disappearance of tensor elements in the scale of p-nuclear operators (1983) Operator Theory and Function Theory, 1, pp. 145-165. , Leningrad Univ, Leningrad, (in Russian)
• Reinov, O., Operators of type RN in Banach spaces (1975) Sov. Math. Dokl.. Dokl. Nauk SSSR, 220, pp. 528-531. , Translation from, (in Russian)
• Ryan, R., Introduction to Tensor Products on Banach Spaces (2002), Springer, London; Saphar, P.D., Hypothèse d'approximation à l'ordre p dans les espaces de Banach et approximation d'applications p absolument sommantes (1972) Israel J. Math., 13, pp. 379-399
• Sinha, D.P., Karn, A.K., Compact operators whose adjoints factor through subspaces of ℓp (2002) Studia Math., 150, pp. 17-33
• Szankowski, A., Subspaces without the approximation property (1978) Israel J. Math., 30, pp. 123-129

Citas:

---------- APA ----------

---------- CHICAGO ----------

---------- MLA ----------

---------- VANCOUVER ----------