References
- C. Alegre, J. Ferrer and V. Gregori, On the Hahn-Banach theorem in certain linear quasi-uniform structures, Acta Math. Hungar. 82 (1999), 315–320.
- C. Alegre, I. Ferrando, L.M. Garćıa Raffi and E.A. Sánchez Pérez, Compactness in asymmetric normed spaces, Topology Appl. 155 (2008), 527–539.
- C.D. Aliprantis and K. Border, Infinite Dimensional Analysis. A Hitchiker’s Guide, 3rd edition, Springer, Berlin/Heidelberg, 2006.
- C. Bessaga and A. Pe-lczyński, Selected topics in infinite-dimensional topology, PWN Polish Scientific Publishers, Warszawa, 1975.
- P.A. Borodin, The Banach-Mazur theorem for spaces with asymmetric norm and its applications in convex analysis, Mathematical Notes 69(3) (2001), 298–305.
- S. Cobzaş, Separation of convex sets and best approximation in spaces with asymmetric norm, Quaest. Math. 27(3) (2004), 275–296.
- S. Cobzaş, Functional analysis in asymmetric normed spaces, Birkh¨auser, Basel, 2013.
- J.J. Conradie and M.D. Mabula, Completeness, precompactness and compactness in finite-dimensional asymmetrically normed lattices, Topology Appl. 160 (2013), 2012–2024.
- J. Ferrer, V. Gregori and C. Alegre, Quasi-uniform structures in linear lattices, Rocky Mountain J. Math. 23(3) (1993), 877–884.
- L.M. Garćıa-Raffi, S. Romaguera and E.A. Sánchez-Pérez, Sequence spaces and asymmetric norms in the theory of computational complexity, Math. Comp. Model. 36 (2002), 1–11.
- L.M. Garćıa-Raffi, S. Romaguera and E.A. Sánchez-Pérez, The bicompletion of an asymmetric normed linear space, Acta Math. Hungar. 97 (3) (2002), 183–191.
- L.M. Garćıa-Raffi, S. Romaguera and E.A. Sánchez-Pérez, On Hausdorff asymmetric normed linear spaces, Houston J. Math. 29 (2003), 717–728.
- L.M. Garćıa-Raffi, S. Romaguera and E.A. Sánchez-Pérez, The dual space of an asymmetric normed linear space, Quaest. Math. 26 (2003), 83–96.
- L.M. Garćıa Raffi, Compactness and finite dimension in asymmetric normed linear spaces, Topology Appl. 153 (2005), 844–853.
- N. Jonard-Pérez and E.A. Sánchez-Pérez, Extreme points and geometric aspects of compact convex sets in asymmetric normed spaces, Topology Appl., to appear. http://arxiv.org/abs/1404.0500
- G. Köthe, Topological Vector Spaces I, Springer, Berlin, 1969.
- J. Lindenstrauss and L. Tzafriri, Classical Banach Spaces II, Springer, Berlin, 1996.
- S. Romaguera and M. Schellekens, Quasi-metric properties on complexity spaces, Topology Appl. 98 (1999), 311–322.
- S. Romaguera and M. Sanchis, Semi-Lipschitz functions and best approximation in quasi-metric spaces, J. Approx. Th. 102 (2000), 292–301.
- S. Romaguera and M. Sanchis, Duality and quasi-normability for complexity spaces, Appl. Gen. Topology 3 (2002), 91–112.