FUNCTIONAL ANALYSIS GROUP. MURCIA

FUNCTIONAL ANALYSIS GROUP

University of Murcia

Papers & Lectures

Year: Preprints 2010 2009 2008 2007 2006 2005 2004 2003 2002 2001 2000 before 2000

 

Preprints

  • A. Avilés, G. Plebanek and J. Rodríguez. The McShane integral in weakly compactly generated spaces. (2009).
  • Bernardo Cascales, Ondrej F.K. Kalenda and Jiri Spurny. A quantitative version of James' Compactness Theorem. (2010)
  • B. Cascales, J. Orihuela and V. V. Tkachuk. Domination by second countable spaces and Lindelof \Sigma-property. (2010)
  • A. J. Guirao. On the moduli of squareness. (2007)
  • J. Borwein, A. J. Guirao, P. Hájek and J. Vanderwerff. Uniformly convex function on Banach spaces. (2007)

 

2010

  • R. M. Aron, B. Cascales and O. Kozhushkina. The Bishop-Phelps-Bollobás Theorem and Asplund Operators Aceptado en Proc. Amer. Math. Soc.
  • J. Bonet and B. Cascales. Non complete Mackey topologies on Banach spaces. Aceptado Bull. Aust. Math. Soc. (2010).
  • B. Cascales, V. Kadets and J. Rodriguez , The Gelfand integral for multi-valued functions. Aceptado en J. Convex Analysis. (2010)
  • B. Cascales, V. Fonf, J. Orihuela and S. Troyanski. Boundaries of Asplund spaces. Aparecerá en J. Functional Analysis 2010.
  • B. Cascales, V. Kadets and J. Rodriguez. Measurability and selectors of multi-functions in Banach spaces. Journal of Convex Analysis 17 (2010), No. 1, 229-240.
  • J. Guirao, M. Ivanov and S. Lajara. On the moduli of smoothness and squareness. Journal of Convex Analysis, 2010, vol. 17, no. 2

 

2009

  • C. Angosto and B. Cascales. Measures of weak noncompactness in Banach spaces Topology and its Applications 156 (2009), no. 7, 1412-1421.
  • C. Angosto, B. Cascales and I. Namioka. Distances to spaces of Baire one functions Math. Z. 263 (2009), no. 1, 103-124 (2009).
  • J.M. Calabuig , E.A. Sánchez-Pérez and J. Rodríguez. On the structure of L1 of a vector measure via its integration operator Integ. Equ. Oper. Theory 24 (2009), no. 1, 21-33.
  • J.M. Calabuig, E.A. Sánchez-Pérez and J. Rodríguez. Weak continuity of Riemann integrable functions in Lebesgue-Bochner spaces. To appear in Acta Math. Sinica.
  • B. Cascales, V. Kadets and J. Rodríguez. Measurability and selections of multi-functions in Banach spaces. To appear in J. Convex Anal.
  • B. Cascales, V. Kadets and J. Rodríguez. Measurable selectors and set-valued Pettis integral in non-separable Banach spaces J. Funct. Anal. 256 (2009), no. 3, 673-699.
  • R. Deville and J. Rodríguez. Integration in Hilbert generated Banach spaces. To appear in Israel J. Math.
  • A. Fernández, F. Mayoral, F. Naranjo and J. Rodríguez. On Birkhoff integrability for scalar functions and vector measures. Monatsh. Math. 157 (2009), no. 2, 131-142.
  • A. Moltó, J. Orihuela, S. Troyanski and M. Valdivia. A Nonlinear Transfer for Renroming Lecture Notes in Mathematics 1951 Springer 2009
  • J. Orihuela and S. Troyanski. LUR renormings through Deville's Master Lemma. Rev. R. Acad. Cien. Serie A. Mat. Vol. 103 (1), 2009, pp. 75-85.
  • J. Orihuela and S. Troyanski. Deville's Master Lemma and Stone's discreteness in renorming theory. Journal Convex Analysis.
  • J. Rodríguez. Some examples in vector integration. To appear in Bull. Aust. Math. Soc.
  • J. Rodríguez. Convergence theorems for the Birkhoff integral. Houston J. Math. 35 (2009), no. 2, 541-551.
  • J. Rodríguez. Pointwise limits of Birkhoff integrable functions. Proc. Amer. Math. Soc. 137 (2009), no. 1, 235-245.

 

2008

  • C. Angosto and B. Cascales, A new look at compactness via distances to function spaces. Advanced courses of mathematical analysis III, 49-66, World Sci. Publ., Hackensack, NJ (2008)
  • C. Angosto and B. Cascales,The quantitative difference between countable compactness and compactnes. J. Math. Anal. Appl. 343 (2008), no. 1, 479-491
  • B. Cascales, M. Muñoz and J. Orihuela ,James boundaries and sigma-fragmented selectors. Studia Math. 188 no. 2 (2008) 97-122
  • A. Fernández, F. Mayoral, F. Naranjo and J. Rodríguez. Norming sets and integration with respect to vector measures Indag. Math. 19 (2008), no. 2, 203-215.
  • I. Ferrando and J. Rodríguez. The weak topology on Lp of a vector measure. Top. Appl. 155 (2008), no. 13, 1439-1444.
  • J. Rodríguez. On the equivalence of McShane and Pettis integrability in non-separable Banach spaces J. Math. Anal. Appl. 341 (2008), no. 1, 80-90. Reprinted in the Special Issue: The Interplay Between Measure Theory, Topology and Functional Analysis. J. Math. Anal. Appl. 350 (2009), no. 2, 514-524.
  • J. Rodríguez. Weak Baire measurability of the balls in a Banach space. Studia Math. 185 (2008), no. 2, 169-176.

 

2007

  • C. Angosto and B. Cascales, Measures of weak noncompactness in Banach spaces. To appear in Top. and its Appl. (2007)
  • A. Aviles, B. Cascales, V. Kadets and A. Leonov, The Schur \ell_1 theorem for filters. Journal of Mathematical Physics, Analysis, Geometry, 3, No. 4 (2007), 383 – 398.
  • A. Avilés, Linearly ordered Radon-Nikodým compact spaces, Topology Appl. 154 (2007), no. 2, 404-409.
  • A. Avilés, The unit ball of the Hilbert space in its weak topology, Proc. Amer. Math. Soc. 135 (2007), no. 3, 833-836 (electronic).
  • B. Cascales, J. Rodriguez and V. Kadets. The Pettis integral for multi-valued functions via set-valued ones. J. Math. Anal. Appl. 332 (2007), no. 1, 1--10.
  • A. J. Guirao and P. Hájek. On the moduli of convexity, Proc. Am. Math. Soc. (2007)
  • A. J. Guirao and P. Hájek. Schauder basis under uniform renormings. Positivity.(2007)
  • R. Haydon, A. Moltó and J. Orihuela. Spaces of functions with countably many discontinuities. Israel Journal of Mathematics xx (2007), 1-20.
  • J. F. Martínez, A. Moltó, J. Orihuela, and S. Troyanski On locally uniformly rotund renormings in C(K) spaces. To appear in Canadian Journal of Mathematics.
  • A. Moltó, J. Orihuela, S. Troyanski and V. Zizler. Strictly Convex Renorming. J. London Math. Soc. (2) 75 (2007) 647-658 (2007).
  • J. Orihuela. Topological Open Problems in the Geometry of Banach Spaces. Extracta Mathematicae Vol. 22, Núm. 2, 197-213 (2007).
  • J. Rodríguez, On vector measures with separable range, Arch. Math. (Basel) 88 (2007), no. 1, 62-70.

2006

  • B. Cascales, W. Marciszewski and M. Raja, Distance to spaces of continuous functions, Topology Appl. 153 ( 2006), no. 13, 2303-2319.
  • M. Ivanov and S. L. Troyanski, Stanimir, Uniformly smooth renorming of Banach spaces with modulus of convexity of power type 2, J. Funct. Anal. 237 (2006), no. 2, 373-390.
  • A. Moltó, J. Orihuela, S. L. Troyanski and M. Valdivia, Continuity properties up to a countable partition, RACSAM Rev. R. Acad. Cienc. Exactas Fís. Nat. Ser. A Mat. 100 (2006), no. 1-2, 279-294.
  • J. Rodríguez, Absolutely summing operators and integration of vector-valued functions, J. Math. Anal. Appl. 316 (2006), no. 2, 579-600.
  • J. Rodríguez, On integration of vector functions with respect to vector measures, Czechoslovak Math. J. 56(131) (2006), no. 3, 805-825.
  • J. Rodríguez and G. Vera, Uniqueness of measure extensions in Banach spaces, Studia Math. 175 (2006), no. 2, 139-155.

2005

  • A. Avilés, Commutative rings with finite quotient fields, Comm. Algebra 33 (2005), no. 3, 727-736.
  • A. Avilés, Countable products of spaces of finite sets, Fund. Math. 186 (2005), no. 2, 147-159.
  • A. Avilés, Extensions of Boolean isometries, Discrete Math. 297 (2005), no. 1-3, 1-12.
  • A. Avilés, Radon-Nikodým compact spaces of low weight and Banach spaces, Studia Math. 166 (2005), no. 1, 71-82.
  • B. Cascales and J. Rodríguez, The Birkhoff integral and the property of Bourgain, Math. Ann. 331 (2005), no. 2, 259-279.
  • R. W. Hansell and L. Oncina, Generalized first class selectors for upper semi-continuous set-valued maps in Banach spaces, Czechoslovak Math. J., 55(130), (2005), no. 1, 145-155.
  • S. Lajara and A. J. Pallarés, A nonlinear map for midpoint locally uniformly rotund renorming, Bull. Austral. Math. Soc.72 (2005), no. 1, 39-44.
  • M. Raja, Embedding l1 as Lipschitz functions, Proc. Amer. Math. Soc. 133 (2005), no. 8, 2395-2400 (electronic).
  • M. Raja, On the dentability of weak*-Hδ sets, Q. J. Math. 56 (2005), no. 3, 377--382.
  • J. Rodríguez, On the existence of Pettis integrable functions which are not Birkhoff integrable, Proc. Amer. Math. Soc. 133 (2005), no. 4, 1157-1163 (electronic).
  • J. Rodríguez, Universal Birkhoff integrability in dual Banach spaces, Quaest. Math. 28 (2005), no. 4, 525-536.

2004

  • A. Avilés, Boolean metric spaces and Boolean algebraic varieties, Comm. Algebra 32 (2004), no. 5, 1805-1822.
  • B. Cascales and M. Raja, Bounded tightness for weak topologies, Arch. Math. Basel 82 (2004), no. 4, 324-334.
  • B. Cascales and J. Rodríguez, Birkhoff integral for multi-valued functions, J. Math. Anal. Appl. 297 (2004), no. 2, 540-560, Special issue dedicated to John Horváth.
  • F. García, L. Oncina, J. Orihuela and S. L. Troyanski, Kuratowski's index of non-compactness and renorming in Banach spaces, J. Convex Anal. 11 (2004), no. 2, 477-494.
  • F. García, L. Oncina and J. Orihuela , Network characterization of Gul'ko compact spaces and their relatives, J. Math. Anal. Appl. 297 (2004), no. 2, 791-811. Special issue dedicated to John Horváth.
  • S. Lajara, ALUR dual renormings of Banach spaces, J. Math. Anal. Appl. 299 (2004), no. 1, 221--226.
  • S. Lajara and A. J. Pallarés, Renorming and operators, Extracta Math. 19 (2004), no. 1, 141-144.
  • L. Oncina, On WCG Asplund Banach spaces, Q. J. Math. 55 (2004), no. 1, 77-85.
  • L. Oncina and M. Raja, Descriptive compact spaces and renorming, Studia Math. 165 (2004), no. 1, 39-52.
  • M. Raja, Borel properties of linear operators, J. Math. Anal. Appl. 290 (2004), no. 1, 63-75.

2003

  • B. Cascales, J. Kąkol and S. A. Saxon, Metrizability vs. Frechet-Uryshon property, Proc. Amer. Math. Soc. electronic version (24/02/03), 2003.
  • B. Cascales, P. Lucas, J. M. Mira, A. J. Pallarés and S. Sánchez-Pedreño, El libro de latex, Pearson educación (Adisson-Wesley y Prentice Hall), 2003.
  • B. Cascales and I. Namioka, The Lindelöf property and σ-fragmentability, Fund. Math. 180 (2003), no.2, 161-183.
  • B. Cascales, I. Namioka and J. Orihuela, The Lindelöf property in Banach spaces, Studia Math.154 (2003), no. 1-3, 165-192.
  • B. Cascales and L. Oncina, Compactoid filters and Usco maps, J. Math. Anal. Appl. 282 (2003), 826-845.
  • B. Cascales and M. Raja, Measurable Selector for the Best Approximation, Math. Nachr. 254-255 (2003), no. 1, 27-34.
  • B. Cascales and R. Shvydkoy, On the Krein-Šmulian theorem for weaker topologies, Illinois J. Math. 47 (2003), no. 4, 957-976.
  • O. Kalenda and M. Raja, Descriptive properties of spaces of signed measures, Acta Univ. Carolin. Math. Phys. 44 (2003), no. 2, 79-88.
  • M. Raja, First Borel class sets in Banach spaces and the asymptotic-norming property, Israel J. Math. 138 (2003), 253--270.
  • M. Raja, Weak* locally uniformly rotund norms and descriptive compact spaces, J. Funct. Anal. 197 (2003), 1-13.
  • S. L. Troyanski, On locally uniformly convex and differentiable norms in certain non-separable Banach spaces, Studia Math. 37 (1970/71), 173-180.

2002

  • B. Cascales, J. Kąkol and S. A. Saxon, Weight of precompact subsets and tightness, J. Math. Anal. Appl. 269 (2002), no. 2, 500--518.
  • B. Cascales and J. M. Mira, Análisis Funcional (Texto Guía), D. M., Murcia, 2002.
  • B. Cascales, I. Namioka, J. Orihuela and M. Raja, Banach spaces and topology I, Encyclopedia of General Topology, Elsevier Science B. Editors J. I. Nagata, J. E. Vaughan and K. P. Hart, 2002.
  • B. Cascales, I. Namioka, J. Orihuela and M. Raja, Banach spaces and topology II, Encyclopedia of General Topology, Elsevier Science B. Editors J. I. Nagata, J. E. Vaughan and K. P. Hart, 2002.
  • B. Cascales and R. Shvidkoy, Riemann-Lebesgue integral sums and Krein-Šmulian-type theorem, To appear in Illinois J. Math. 2002.
  • M. Raja, On dual locally uniformly rotund norms, Israel J. Math. 129 (2002), 77-91.
  • M. Raja, On some class of Borel measurable maps and absolute Borel topological spaces, Topology Appl. (2002), 267-282.

2001

  • S. J. Dilworth, D. Kutzarova and S. L. Troyanski, On some uniform geometric properties in function spaces, General topology in Banach spaces, Nova Sci. Publ., Huntington, NY, 2001, pp. 127-135.
  • P. Hájek and S. L. Troyanski, Analytic norms in Orlicz spaces, Proc. Amer. Math. Soc. 129(2001), no. 3, 713-717 (electronic).
  • A. Moltó, J. Orihuela, S. L. Troyanski and M. Valdivia, Midpoint locally uniform rotundity and a decomposition method for renorming, Q. J. Math. 52 (2001), no. 2, 181-193.
  • L. Oncina, A new characterization of Eberlein compacta, Studia Math. 146 (1) (2001), 69-81.

2000

  • B. Cascales, P. Lucas, J. M. Mira, A. J. Pallarés and S. Sánchez-Pedreño, Latex: una imprenta en sus manos, Aula Documental de Investigación, D. L., 2000.
  • B. Cascales, I. Namioka and G. Vera, The Lindelöf property and fragmentability, Proc. Amer. Math. Soc. 128 (2000), no. 11, 3301-3309.
  • A. Moltó, J. Orihuela, S. L. Troyanski and M. Valdivia, Kadec and Krein-Milman properties}, C. R. Acad. Sci. Paris Sér. I Math. 331 (2000), no. 6, 459-464.
  • L. Oncina, The JNR property and the Borel structure of a Banach space, Serdica Math. J. 26 (1) (2000), 13-32.
  • L. Oncina, On WCG Asplund spaces and Eberlein compacta, C. R. Acad. Bulgare Sci. 53 (7)(2000), 15-16.

Before 2000

  • F. Balibrea and G. Vera, Summability in topological spaces. Generalized Kojima-Schur theorem, Proceedings of th eEighth Portuguese-Spanish Conference on Mathematics, Vol. II (Coimbra, 1981) (Coimbra), Univ. Coimbra, 1981, pp. 31-37.
  • F. Balibrea and G. Vera, On the sublinear functional associated to a family of invariant means, Manuscripta Math. 55 (1986), no. 1, 101-109.
  • P. Bandyopadhyay, Da Huang, Bor-Luh Lin and S. L. Troyanski, Some generalizations of locally uniform rotundity, J. Math Anal. Appl. 252 (2000), no. 2, 906-916.
  • J. Bastero, L. Blanco and J.M. Mira, The stability, in sense of Krivine and Maurey, is not a
    topological property    , Proceedings of the tenth Spanish-Portuguese conference on mathematics, III (Murcia, 1985) (Murcia), Univ. Murcia, 1985, pp. 331-333.
  • J. Bastero and J. M. Mira, Stabilité des espaces de Banach de suites vectorielles, C. R. Acad. Sci. Paris Sér. I Math. 299 (1984), no. 8, 339-341
  • J. Bastero and J. M. Mira, Stability of vector valued Banach sequence spaces, Bull. Polish Acad. Sci. Math. 34, (1986), no. 1-2, 47-53.
  • J. Bastero and J. M. Mira, A note on perturbation of stable norms, Rev. Roumaine Math. Pures Appl. 34 (1989), no. 2, 87-90.
  • F. Bombal, F. Bombal Gordón and G. Vera, Correction to: "Means in locally convex spaces and semi-reflexivity'' (Collect. Math. 24 (1973), 267-295), Collect. Math. 26, (1975), no. 1, 3-4.
  • F. Bombal and G. Vera, Means in locally convex spaces and semireflexivity, Collect. Math.24 (1973), 267--295.
  • F. Bombal, F. Bombal Gordón and G. Vera, Almost convergent vector-valued functions, Collect. Math. 26, (1975), no. 2, 141-156.
  • B. Cascales, Ordered structures associated with the closed graph theorem, Collect. Math. 37 (1986), no. 1, 23-53.
  • B. Cascales, On K-Analytic Locally Convex Spaces, Arch. Math. (Basel) 49 (1987), 232-244
  • B. Cascales, Sobre ciertos límites inductivos generalizados, Rev. Real Academia de Ciencias Exactas Físicas Natur. Madrid 82 (1988), no. 2, 199-214.
  • B. Cascales and G. Godefroy, Angelicity and the Boundary Problem, Mathematika 45 (1998), no. 1, 105-11.
  • B. Cascales, G. Manjabacas and G. Vera, A Krein-Smulian type result in Banach spaces,
    Oxford Quarterly Journal Math 48 (1997), no. 2, 161-167.
  • B. Cascales, G. Manjabacas and G. Vera, Fragmentability and compactness in C(K)-spaces,
    Stud. Math.131 (1) (1998), 73-87.
  • B. Cascales and J. Orihuela, Metrizability of Precompact Subsets in LF-Spaces, Proc. Edinburgh Math. Soc. 103A (1986), 293-299.
  • B. Cascales and J. Orihuela, On Compactness in Locally Convex Spaces, Math. Z. 195 (1987), no. 3, 365-381.
  • B. Cascales and J. Orihuela, On pointwise and weak compactness in spaces of continuous functions, Bull. Soc. Math. Belg. ser. B 40 (1988), 331-351.
  • B. Cascales and J. Orihuela, Countably determined locally convex spaces, Portugal. Math. 48 (1991), no. 1, 75-89.
  • B. Cascales and J. Orihuela, A Sequential Property of Set-Valued Maps, J. Math. Anal. Appl. 156 (1991), no. 1, 86-100.
  • B. Cascales and A. J. Pallarés, La Propiedad de Radon-Nikodym en espacios de Banach duales, Collectanea Math. 45 (1994), no. 3, 263-270.
  • B. Cascales and G. Vera, Topologies weaker than the weak topology of a Banach space, J. Math. Anal. Appl. 182 (1994), no. 1, 41-68.
  • B. Cascales and G. Vera, Norming sets and compactness, Rocky Mountain J. Math. 25 (1995), no. 3, 919-925.
  • M. Fabián and S. L. Troyanski, A Banach space admits a locally uniformly rotund norm if its dual is a Vašák space, Israel J. Math. 69 (1990), no. 2, 214-224.
  • G. Godefroy, S. L. Troyanski, J. Whitefield and V. Zizler, Locally uniformly rotund renorming and injections into c0Γ, Canad. Math. Bull. 27 (1984), no. 4, 494-500.
  • G. Godefroy, S. L. Troyanski, J. Whitfield and V. Zizler, Three-space problem for locally uniformly rotund renormings of Banach spaces, Proc. Amer. Math. Soc. 94 (1985), no. 4, 647-652.
  • G. Godefroy, S. L. Troyanski, J. Whitfield and V. Zizler, Smoothness in weakly compactly generated Banach spaces, J. Funct. Anal. 52 (1983), no. 3, 344-352.
  • B. V. Godun, Bor-Luh Lin and S. L. Troyanski, On the strongly extreme points of convex bodies in separable Banach spaces, Proc. Amer. Math. Soc. 114 (1992), no. 3, 673-675.
  • B. V. Godun, Bor-Luh Lin and S. L. Troyanski, On Auerbach bases, Banach spaces (Mérida, 1992), Contemp. Math., vol. 144, Amer. Math. Soc., Providence, RI, 1993, pp. 115-118.
  • B. V. Godun and S. L. Troyanski, Norm-attaining operators, and the geometry of the unit sphere of a Banach space, Dokl. Akad. Nauk SSSR 314 (1990), no. 4, 777-779.
  • B. V. Godun and S. L. Troyanski, Renorming Banach spaces with fundamental biorthogonal
    system    , Banach spaces (Mérida, 1992), Contemp. Math., vol. 144, Amer. Math. Soc., Providence, RI, 1993, pp. 119-126.
  • F. L. Hernández and S. L. Troyanski, On the representation of uncountable symmetric basic sets and its applications, Studia Math. 107 (1993), no. 3, 287-304.
  • F. L. Hernández and S. L. Troyanski, On Gateaux differentiable bump functions, Studia Math. 118 (1996), no. 2, 135--143.
  • J. E. Jayne, J. Orihuela, A. J. Pallarés and G. Vera, σ-fragmentability of multivalued maps and selection theorems, J. Funct. Anal. 117 (1993) , 243-273.
  • P. Kenderov and J. Orihuela, On a generic factorization theorem, Mathematika 42 (1995), 56-66.
  • D. N. Kutzarova and S. L. Troyanski, Reflexive Banach spaces without equivalent norms which are uniformly convex or uniformly differentiable in every direction, Studia Math. 72 (1982), no. 1, 91-95.
  • D. N. Kutzarova and S. L. Troyanski, On equivalent lattice norms which are uniformly convex or uniformly differentiable in every direction in Banach lattices with a weak unit, Serdica 9 (1983), no. 3, 249-262.
  • D. N. Kutzarova and S. L. Troyanski, On WCG Banach spaces with norms which are uniformly differentiable in every direction, Proceedings of the 11th winter school on abstract analysis (Železná Ruda, 1983), no. Suppl. 3, 1984, pp. 165--168.
  • D. N. Kutzarova and S. L. Troyanski, On equivalent norms which are uniformly convex or uniformly differentiable in every direction in symmetric spaces, Serdica 11 (1985), no. 2, 121-134.
  • Bor-Luh Lin, Pei-Kee Lin and S. L. Troyanski, A characterization of denting points of a closed bounded convex set, Texas Functional Analysis Seminar 1985--1986 (Austin, TX, 1985--1986), Longhorn Notes, Univ. Texas, Austin, TX, 1986, pp. 99-101.
  • Bor-Luh Lin, Pei-Kee Lin and S. L. Troyanski, Some geometric and topological properties of the unit sphere in a Banach space, Math. Ann. 274 (1986), no. 4, 613-616.
  • Bor-Luh Lin, Pei-Kee Lin and S. L. Troyanski, Characterizations of denting points, Proc. Amer. Math. Soc. 102 (1988), no. 3, 526-528.
  • Bor-Luh Lin, Pei-Kee Lin and S. L. Troyanski, Some geometric and topological properties of the unit sphere in a normed linear space, Banach space theory (Iowa City, IA, 1987), Contemp. Math., vol. 85, Amer. Math. Soc., Providence, RI, 1989, 339-344.
  • R. P. Maleev and S. L. Troyanski, On the moduli of convexity and smoothness in Orlicz spaces, Studia Math. 54 (1975), no. 2, 131-141.
  • R. P. Maleev and S. L. Troyanski, On cotypes of Banach lattices, Constructive function theory '81 (Varna, 1981), Publ. House Bulgar. Acad. Sci., Sofia, 1983, pp. 429--441.
  • R. P. Maleev and S. L. Troyanski, Order moduli of convexity and smoothness, Funktsional. Anal. i Prilozhen. 17 (1983), no. 3, 81-82.
  • R. P. Maleev and S. L. Troyanski, Smooth functions in Orlicz spaces, Banach space theory (Iowa City, IA, 1987), Contemp. Math., vol. 85, Amer. Math. Soc., Providence, RI, 1989, pp. 355-370.
  • R. P. Maleev and S. L. Troyanski, Smooth norms in Orlicz spaces, Canad. Math. Bull. 34 (1991), no. 1, 74-82.
  • J. M. Mira, A unified approach to the extension problem for normed spaces, Boll. Un. Mat. Ital. A (6) 1 (1982), no. 2, 225-232.
  • J. M. Mira, The extension property in p-normed spaces, Rev. Real Acad. Cienc. Exact. Fís. Natur. Madrid 78 (1984, no. 1-2, 165-177.
  • J. M. Mira, On a geometric property in p-normed spaces, Comment. Math. Prace Mat. 24 (1984), no. 2, 295-301.
  • J. M. Mira and D. Carillo, On different definitions of the "natural number", Gac. Mat. (Madrid) (1) 27 (1975), no. 3-4, 92-99.
  • A. Moltó, V. Montesinos, J. Orihuela and S. L. Troyanski, Weakly uniformly rotund Banach spaces, Comment. Math. Univ. Carolin. 39 (1998), no. 4, 749-753.
  • A. Moltó, V. Montesinos and S. L. Troyanski, On quasi-denting points, denting faces and the geometry of the unit ball of d(w,1), Arch. Math. (Basel) 63 (1994), no. 1, 45-55.
  • A. Moltó, J. Orihuela and S. L. Troyanski, Locally uniformly rotund renorming and fragmentability, Proc. London Math. Soc 75 (1997), no. 3, 614-640.
  • A. Moltó, J. Orihuela, S. L. Troyanski and M. Valdivia, On weakly locally uniformly rotund Banach spaces, J. Funct. Anal. 163 (1999), no. 2, 252-271.
  • A. Moltó and S. L. Troyanski, On uniformly Gateaux differentiable norms in C(K), Mathematika 41 (1994), no. 2, 233-238.
  • L. Oncina, Borel Sets and σ-fragmentability of a Banach Space, Master's thesis, University College London- Universidad de Murcia (Dirigida: J. E. Jayne), 1996.
  • L. Oncina, Descriptive Banach spaces and Eberlein compacta, Ph.D. thesis, Universidad de Murcia (Dirigida: J. Orihuela), 1999.
  • J. Orihuela, Semi-Suslin spaces and spaces with webs of type C, Collect. Math. 36 (1985), no. 2, 177-197.
  • J. Orihuela, On the equivalence of weak and Schauder bases, Arch. Math. (Basel) 46 (1986), no. 5, 447-452.
  • J. Orihuela, Pointwise compactness in spaces of continuous functions, J. London Math. Soc. (2) 36 (1987), 143-152.
  • J. Orihuela, On the semiconvex category of hyperplanes and products of Baire topological vector spaces, Rev. Real Acad. Cienc. Exact. Fís. Natur. Madrid 82 (1988), no. 3-4, 425-438.
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