On the joint spectral radius of commuting matrices

 Access to full text

 Full (PDF)

1. [BW] M. A. Berger and Y. Wang, Bounded semigroups of matrices, Linear Algebra Appl. 166 (1992), 21-27. Zbl0818.15006
2. [C1] R. E. Curto, The spectra of elementary operators, Indiana Univ. Math. J. 32 (1983), 193-197. Zbl0488.47002
3. [C2] R. E. Curto, Applications of several complex variables to multiparameter spectral theory, in: Surveys of Some Recent Results in Operator Theory, Vol. 2, J. B. Conway and B. B. Morrel (eds.), Longman Scientific and Technical, Essex, 1989, 25-80. 
4. [CH] M. Chō and T. Huruya, On the joint spectral radius, Proc. Roy. Irish Acad. Sect. A 91 (1991), 39-44. Zbl0776.47004
5. [CZ] M. Chō and W. Żelazko, On geometric spectral radius of commuting n-tuples of operators, Hokkaido Math. J. 21 (1992), 251-258. Zbl0784.47004
6. [DL] I. Daubechies and J. C. Lagarias, Sets of matrices all finite products of which converge, Linear Algebra Appl. 161 (1992), 227-263. Zbl0746.15015
7. [E] L. Elsner, The generalized spectral radius theorem, an analytic-geometric proof, Linear Algebra Appl., to appear. Zbl0828.15006
8. [FN] T. Furuta and R. Nakamoto, On the numerical range of an operator, Proc. Japan Acad. 47 (1971), 279-284. Zbl0227.47002
9. [HJ] R. A. Horn and C. R. Johnson, Matrix Analysis, Cambridge Univ. Press, Cambridge, 1985. 
10. [MS] V. Müller and A. Sołtysiak, Spectral radius formula for commuting Hilbert space operators, Studia Math. 103 (1992), 329-333. Zbl0812.47004
11. [P] V. I. Paulsen, Completely Bounded Maps and Dilations, Longman Scientific and Technical, Essex, 1986. 
12. [R] G. C. Rota, On models for linear operators, Comm. Pure Appl. Math. 13 (1960), 469-472. Zbl0097.31604
13. [RS] G. C. Rota and W. G. Strang, A note on the joint spectral radius, Indag. Math. 22 (1960), 379-381. Zbl0095.09701

1. Enrico Boasso, On the joint spectral radius of a nilpotent Lie algebra of matrices