About DML-CZ | FAQ | Conditions of Use | Math Archives | Contact Us
  Previous |  Up |  Next

Article

First Page Preview
Müller, Vladimír ; Sołtysiak, Andrzej
On local joint capacities of operators. (English). Czechoslovak Mathematical Journal, vol. 43 (1993), issue 4, pp. 743-751
MSC: 47A13 | MR 1258433 | Zbl 0804.47006 | DOI: 10.21136/CMJ.1993.128433
References:
[1] B. Beauzamy: Introduction to operator theory and invariant subspaces, North-Holland Mathematical Library Vol. 42. North-Holland, Amsterdam, 1988. MR 0967989
[2] P.R. Halmos: Capacity in Banach algebras. Indiana U. Math. J. 20 (1971), 855–863. DOI 10.1512/iumj.1971.20.20067 | MR 0268672 | Zbl 0196.14803
[3] R. Harte: Tensor products, multiplication operators and the spectral mapping theorem. Proc. Roy. Irish Acad. Sect. A 73 (1973), 285–302. MR 0328642 | Zbl 0265.47034
[4] V. Müller: On quasialgebraic operators in Banach spaces. J. Operator Theory 17 (1987), 291–300. MR 0887224
[5] V. Müller: Local behaviour of the polynomial calculus of operators. J. Reine Angew. Math. (to appear). MR 1172907
[6] V. Müller: A note on joint capacities in Banach algebras. (to appear). MR 1211758
[7] V. Müller: On the joint essential spectrum of commuting operators. (to appear). MR 1243277
[8] J. Siciak: Extremal points in the space ${C}^n$. Colloq. Math. 11 (1964), 157–163. DOI 10.4064/cm-11-2-157-163 | MR 0182744
[9] D.S.G. Stirling: The joint capacity of elements of Banach algebras. J. London Math. Soc. 10 (1975), 212–218. DOI 10.1112/jlms/s2-10.2.212 | MR 0370195 | Zbl 0302.46035
[10] V.P. Zakharyuta: Transfinite diameter, Tshebyshev constant and a capacity of a compact set in ${C}^n$. Mat. Sb. 96 (1975), 374–389. (Russian)
Partner of
EuDML logo