Description
Book SynopsisContains the proceedings of the Conference on Complex Analysis and Spectral Theory, held in May 2018, at Laval University, Quebec. Spectral theory is the branch of mathematics devoted to the study of matrices and their eigenvalues, as well as their infinite-dimensional counterparts, linear operators and their spectra.
Table of Contents
- C. Costara, Additive maps preserving matrices of inner local spectral radius zero at some fixed vector
- N. Levenberg and M. Perera, A global domination principle for $P$-pluripotential theory
- J. Esterle, A holomorphic functional calculus for finite families of commuting semigroups
- M. B. Bekker and J. A. Cima, An integral Hankel operator on $H^1(\mathbb{D})$
- A. Belton, D. Guillot, A. Khare, and M. Putinar, A panorama of positivity. II: Fixed dimension
- A. G. O'Farrell, Boundary values of holomorphic distributions in negative Lipschitz classes
- K. Kellay, F. Le Manach, and M. Zarrabi, Cyclicity in Dirichlet type spaces
- R. Cheng, J. Mashreghi, and W. T. Ross, Inner vectors for Toeplitz operators
- R. Fournier and O. Roth, Jack and Julia
- Z. Abdelali, A. Bourhim, and M. Mabrouk, Spectrum and local spectrum preservers of skew Lie products of matrices
- K. Bickel and P. Gorkin, Numerical range and compressions of the shift
- J. E. Gale, M. M. Martinez, and P. J. Miana, On the asymptotics of $n$-times integrated semigroups
- W. Arendt and I. Chalendar, Powers of operators: Convergence and decomposition.
