Registro:

Referencias:

• Acosta María, D., Denseness of norm attaining mappings (2006) Rev. R. Acad. Cienc. Exactas Fís. Nat. Ser. A Mat. RACSAM, 100 (1-2), pp. 9-30
• Acosta María, D., Aguirre, F.J., Payá, R., There is no bilinear Bishop-Phelps theorem (1996) Israel J. Math., 93, pp. 221-227
• Acosta María, D., Aron, R.M., García, D., Maestre, M., The Bishop-Phelps-Bollobás theorem for operators (2008) J. Funct. Anal., 254 (11), pp. 2780-2799
• Acosta María, D., García, D., Maestre, M., A multilinear Lindenstrauss theorem (2006) J. Funct. Anal., 235 (1), pp. 122-136
• Arens, R., The adjoint of a bilinear operation (1951) Proc. Amer. Math. Soc., 2, pp. 839-848
• Aron, R.M., Berner, P.D., A Hahn-Banach extension theorem for analytic mappings (1978) Bull. Soc. Math. France, 106 (1), pp. 3-24
• Aron, R.M., García, D., Maestre, M., On norm attaining polynomials (2003) Publ. Res. Inst. Math. Sci., 39 (1), pp. 165-172
• Bishop, E., Phelps, R.R., A proof that every Banach space is subreflexive (1961) Bull. Amer. Math. Soc., 67, pp. 97-98
• Bollobás Béla, An extension to the theorem of Bishop and Phelps (1970) Bull. Lond. Math. Soc., 2, pp. 181-182
• Casazza, P.G., Approximation properties (2001) Handbook of the Geometry of Banach Spaces, vol. I, pp. 271-316. , North-Holland Publishing Co., Amsterdam
• Choi, Y.S., Norm attaining bilinear forms on L 1[0, 1] (1997) J. Math. Anal. Appl., 211 (1), pp. 295-300
• Choi, Y.S., Kim, S.G., Norm or numerical radius attaining multilinear mappings and polynomials (1996) J. Lond. Math. Soc. (2), 54 (1), pp. 135-147
• Choi, Y.S., Lee, H.J., Song, H.G., Denseness of norm-attaining mappings on Banach spaces (2010) Publ. Res. Inst. Math. Sci., 46 (1), pp. 171-182
• Choi, Y.S., Song, H.G., The Bishop-Phelps-Bollobás theorem fails for bilinear forms on l 1×l 1 (2009) J. Math. Anal. Appl., 360 (2), pp. 752-753
• Davie, A.M., Gamelin, T.W., A theorem on polynomial-star approximation (1989) Proc. Amer. Math. Soc., 106 (2), pp. 351-356
• Defant, A., Floret, K., Tensor Norms and Operator Ideals (1993) North-Holland Math. Stud., 176. , North-Holland Publishing Co., Amsterdam
• Dineen Seán, Complex Analysis on Infinite-Dimensional Spaces (1999) Springer Monogr. Math., , Springer-Verlag, London
• Finet, C., Payá, R., Norm attaining operators from L 1 into L ∞ (1998) Israel J. Math., 108, pp. 139-143
• García, D., Grecu, B.C., Maestre, M., Geometry in preduals of spaces of 2-homogeneous polynomials on Hilbert spaces (2009) Monatsh. Math., 157 (1), pp. 55-67
• Grecu, B.C., Ryan, R.A., An integral duality formula (2006) Math. Scand., 98 (2), pp. 229-236
• Lindenstrauss, J., On operators which attain their norm (1963) Israel J. Math., 1, pp. 139-148
• Lindenstrauss, J., Tzafriri, L., Classical Banach Spaces, I. Sequence Spaces (1977) Ergeb. Math. Grenzgeb., 92. , Springer-Verlag, Berlin, XIII, 190 p
• Mujica, J., Complex Analysis in Banach Spaces: Holomorphic Functions and Domains of Holomorphy in Finite and Infinite Dimensions (1986) North-Holland Math. Stud., 120. , North-Holland Publishing Co., Amsterdam, Notas de Matemática [Mathematical Notes], 107
• Sevilla M.Jiménez, Payá, R., Norm attaining multilinear forms and polynomials on preduals of Lorentz sequence spaces (1998) Studia Math., 127 (2), pp. 99-112

Citas:

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

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

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

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