Ansemil, José María M.2023-06-202023-06-201997ANSEMIL, J.M., On the quasinormability of Hb(U), Extract. Math., 9 (1) (1994),71-74. ANSEMIL, J.M., BLASCO, F., PONTE, S., About quasinormability and topologies on spaces of polynomials, to appear in J. Math. Anal. Appl. BLASCO, F., "Complementación, Casinormabilidad y Tonelación en Espacios de Polinomios" , Tesis Doctoral, Universidad Complutense de Madrid, 1996. BLASCO, F., Complementation in spaces ofpolynomials, Studia Math., 123 (2) (1997),165-173. BIERSTEDT, K.D., BONET, J., Stefan Heinrich's density condition for Fréchet spaces and a characterization of the distinguished Kothe echelon spaces, Math. Nachr., 135 (1988), 149-180. DIEROLF, S., On spaces of continuous linear mappings between locally convex spaces, Note di M atematica, V (1985), 147- 255. DINEEN, S., "Complex Analysis in Locally Convex Spaces", North-Holland Math. Studies, 57, Amsterdam, 1981. DINEEN, S., Quasinormable spaces of holomorphic functions, Note di Matematica, XII (1) (1993), 155 -195. DINEEN, S., Holomorphic functions and the (BB)-property, Math. Scand., 74 (1994),215-236. GROTHENDIECK, A., Sur les espaces (F) and (DF), Summa Brasiliensis Math., 3 (6) (1954), 57 -123. GROTHENDIECK, A., "Produits Tensoriels Topologiques et Espaces Nucléaires", Mem. A.M.S., 16, Providence, Rhode Islalld, 1955. NELIMARKKA, E., On spaces of holomorphic functions on locally convex spaces defined by an operator ideal, in "Notes on Funct. Anal. II", Ed. L. Holmstrom, Univ. of Helsinki, 1980,25-35. PERIS, A., "Productos tensoriales de espacios localmente convexos casinormables y otras clases relacionadas", Tesis, Universidad de Valencia, Valencia, 1992. TASKINEN, J., The Projective Tensor Product of Fréchet-Montel Spaces, Studia Math., 91 (1988),17-30. TASKINEN, J., Examples of non-Distingued Fréchet Spaces, Ann. Acad. Se. Fennicae. Math., 14 (1989),75-88.0213-8743https://hdl.handle.net/20.500.14352/58698Papers from the congress held in Badajoz, November 6–8, 1996. Edited by J. M. F. Castillo, R. García and F. Cabello SánchezLet E be a Fréchet space and p( n E) the space of n-homogeneous continuous polynomials on E, endowed with topology τ b of uniform convergence on the bounded subsets of E. The author gives an example of a Fréchet space E such that (p( n E),τ b ) is quasinormable and all the natural topologies are different for n≥2.engQuasinormable spaces of poynomials.journal articlehttp://www.eweb.unex.es/eweb/extracta/restricted access515.122space of n-homogeneous continuous polynomialsuniform convergence on the bounded subsetsFréchet spacequasinormableTopología1210 Topología