Registro:

Referencias:

• Aron, R.M., Weakly uniformly continuous and weakly sequentially continuous entire functions (1979) Advances in Holomorphy, Proc. Sem. Univ. Fed. Rio de Janeiro, Rio de Janeiro, 1977, North-Holland Math. Stud., 34, pp. 47-66. , North-Holland Amsterdam
• 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., Bés, J., Hypercyclic differentiation operators (1999) Function Spaces, Edwardsville, IL, 1998, Contemp. Math., 232, pp. 39-46. , Amer. Math. Soc. Providence, RI
• Aron, R.M., Markose, D., Satellite Conference on Infinite Dimensional Function Theory, On universal functions (2004) J. Korean Math. Soc., 41 (1), pp. 65-76
• Bayart, F., Matheron, É., Mixing operators and small subsets of the circle (2016) J. Reine Angew. Math., 2016 (715), pp. 75-123
• Bertoloto, F.J., Botelho, G., Fávaro, V.V., Jatobá, A.M., Hypercyclicity of convolution operators on spaces of entire functions (2013) Ann. Inst. Fourier (Grenoble), 63 (4), pp. 1263-1283
• Birkhoff, G.D., Démonstration d'un théorème élémentaire sur les fonctions entières (1929) C. R. Acad. Sci. Paris, 189, pp. 473-475
• Bohr, H., A theorem concerning power series (1914) Proc. Lond. Math. Soc., 2 (1), pp. 1-5
• Bonilla, A., Grosse-Erdmann, K.-G., On a theorem of Godefroy and Shapiro (2006) Integral Equations Operator Theory, 56 (2), pp. 151-162
• Carando, D., Extendibility of polynomials and analytic functions on lp (2001) Studia Math., 145 (1), pp. 63-73
• Carando, D., Dimant, V., Muro, S., Hypercyclic convolution operators on Fréchet spaces of analytic functions (2007) J. Math. Anal. Appl., 336 (2), pp. 1324-1340
• Carando, D., Dimant, V., Muro, S., Coherent sequences of polynomial ideals on Banach spaces (2009) Math. Nachr., 282 (8), pp. 1111-1133
• Carando, D., Dimant, V., Muro, S., Holomorphic functions and polynomial ideals on Banach spaces (2012) Collect. Math., 63 (1), pp. 71-91
• Carando, D., Galicer, D., The symmetric Radon–Nikodym property for tensor norms (2011) J. Math. Anal. Appl., 375 (2), pp. 553-565
• Dimant, V., Galindo, P., Maestre, M., Zalduendo, I., Integral holomorphic functions (2004) Studia Math., 160 (1), pp. 83-99
• Dineen, S., Holomorphy types on a Banach space (1971) Studia Math., 39, pp. 241-288
• Dwyer, T.A.W., III, Partial differential equations in Fischer–Fock spaces for the Hilbert–Schmidt holomorphy type (1971) Bull. Amer. Math. Soc., 77, pp. 725-730
• Fávaro, V.V., Jatobá, A.M., Holomorphy types and spaces of entire functions of bounded type on Banach spaces (2009) Czechoslovak Math. J., 59 (4), pp. 909-927
• Fávaro, V.V., Jatobá, A.M., Hypercyclicity, existence and approximation results for convolution operators on spaces of entire functions (2018), arXiv preprint; Fávaro, V.V., Mujica, J., Hypercyclic convolution operators on spaces of entire functions (2016) J. Operator Theory, 76 (1), pp. 141-158
• Fávaro, V.V., Mujica, J., Convolution operators on spaces of entire functions (2018) Math. Nachr., 291 (1), pp. 41-54
• Fernández, G., Hallack, A.A., Remarks on a result about hypercyclic non-convolution operators (2005) J. Math. Anal. Appl., 309 (1), pp. 52-55
• Floret, K., Minimal ideals of n-homogeneous polynomials on Banach spaces (2001) Results Math., 39 (3-4), pp. 201-217
• Floret, K., On ideals of n-homogeneous polynomials on Banach spaces (2002) Topological Algebras with Applications to Differential Geometry and Mathematical Physics, Athens, 1999, pp. 19-38. , Univ. Athens Athens
• Godefroy, G., Shapiro, J.H., Operators with dense, invariant, cyclic vector manifolds (1991) J. Funct. Anal., 98 (2), pp. 229-269
• Gowers, W.T., Maurey, B., The unconditional basic sequence problem (1993) J. Amer. Math. Soc., 6 (4), pp. 851-874
• Gupta, C.P., On the Malgrange theorem for nuclearly entire functions of bounded type on a Banach space (1970) Nederl. Akad. Wetensch. Proc. Ser. A73 = Indag. Math., 32, pp. 356-358
• Gupta, M., Mundayadan, A., q-Frequently hypercyclic operators (2015) Banach J. Math. Anal., 9 (2), pp. 114-126
• Hallack, A.A., Hypercyclicity for translations through Runge's theorem (2007) Bull. Korean Math. Soc., 44 (1), pp. 117-123
• León-Saavedra, F., Romero-de la Rosa, P., Fixed points and orbits of non-convolution operators (2014) Fixed Point Theory Appl., 2014 (1)
• Lindenstrauss, J., Tzafriri, L., Classical Banach Spaces I (1979), Springer-Verlag; MacLane, G.R., Sequences of derivatives and normal families (1952) J. Anal. Math., 2, pp. 72-87
• Murillo-Arcila, M., Peris, A., Strong mixing measures for linear operators and frequent hypercyclicity (2013) J. Math. Anal. Appl., 398 (2), pp. 462-465
• Muro, S., On algebras of holomorphic functions of a given type (2012) J. Math. Anal. Appl., 389 (2), pp. 792-811
• Muro, S., Pinasco, D., Savransky, M., Strongly mixing convolution operators on Fréchet spaces of holomorphic functions (2014) Integral Equations Operator Theory, 80 (4), pp. 453-468
• Muro, S., Pinasco, D., Savransky, M., Hypercyclic behavior of some non-convolution operators on H(CN) (2017) J. Operator Theory, 77 (1), pp. 39-59
• Nachbin, L., Topology on Spaces of Holomorphic Mappings (1969) Ergeb. Math. Grenzgeb., Band 47. , Springer-Verlag New York Inc. New York
• Petersson, H., Hypercyclic convolution operators on entire functions of Hilbert–Schmidt holomorphy type (2001) Ann. Math. Blaise Pascal, 8 (2), pp. 107-114
• Petersson, H., Hypercyclic subspaces for Fréchet space operators (2006) J. Math. Anal. Appl., 319 (2), pp. 764-782
• Petersson, H., Supercyclic and hypercyclic non-convolution operators (2006) J. Operator Theory, pp. 135-151

Citas:

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

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

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

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