Descriptive Topology and Functional Analysis II

Juan Carlos Ferrando (JCF) earned his PhD in Mathematics from the University of Valencia in 1987, under Prof. Manuel López-Pellicer. He is currently a Professor at the Department of Statistics, Mathematics and Informatics at the Miguel Hernández University (MHU) of Elche (Spain), and a member of the Operations Research Center Institute of the MHU. Professor Ferrando has published more than 100 papers in peer-reviewed national and international journals and proceedings, mainly on functional analysis and descriptive topology, is co-author of a research book on metrizable barrelled spaces and co-editor of the proceedings volume on descriptive topology and functional analysis I, published by Springer. He has delivered a number of invited talks at national and international conferences.

• 1 J. C. Ferrando, On the mathematical work of professor Manuel López-Pellicer.- 2 G. Acosta and M. Sanchis, A Note On Nonautonomous Discrete Dynamical Systems.- 3 A. A. Albanese et al., Linear operators on the (LB)-sequence spaces ces(p­),1 < p ≤ ∞.- 4 M. J. Chasco and X. Domínguez, Equicontinuity of arcs in the pointwise dual of a topological abelian group.- 5 X. Domínguez et al., On ultrabarrelled spaces, their group analogues and Baire spaces.- 6 M.V. Ferrer and S. Hernández, Subdirect products of finite abelian groups.- 7 S. Gabriyelyan, Maximally almost periodic groups and respecting properties.- 8 V. Gregori and A. Sapena, Forty years of fuzzy metrics.- 9 A. J. Guirao et al., Differentiability and norming subspaces.- 10 J. Kąkol, Separable (and metrizable) infinite dimensional quotients of Cp(X) and Cc(X) spaces.- 11 J. A. López Molina, Multiple tensor norms of Michor’s type and associated operator ideals.- 12 A. Moltó, On compacta K for which C(K) has some good renorming properties.- 13 G. Mora, A fixed point theory linked to the zeros of the partial sums of the Riemann zeta function.- 14 M. Muñoz-Guillermo, On Lindelöf Σ-spaces.- 15 M. J. Rivera, Some extensions of the class of L p-spaces.