Higher-rank numerical range in infinite-dimensional Hilbert space
Martínez Avendaño, Rubén Alejandro
2008
Rubén A. Martínez Avendaño, Higher-rank numerical range in infinite-dimensional Hilbert space
Abstract
In this paper we calculate the higher-rank numerical range, as defined by Choi, Kribsand.Zyczkowski, of selfadjoint operators and of nonunitary isometries on infinite-dimensionalHilbert space.
Artículos relacionados
CONTINUOUS AND DISCRETE FLOWS ON OPERATOR ALGEBRAS
Eigenvalues, K-theory and Minimal Flows
Slow decay of end effects in layered structures with an imperfect interface
REALIZATION OF A SIMPLE HIGHER DIMENSIONAL NONCOMMUTATIVE TORUS AS A TRANSFORMATION GROUP C*-ALGEBRA
THE C*-ALGEBRAS ASSOCIATED TO TIME-t AUTOMORPHISMS OF MAPPING TORI
PROPAGATION OF ELASTIC WAVES ALONG INTERFACES IN LAYERED BEAMS
Matematicas en la distribucion espacial de poblaciones
Quasi-periodic breathers in Hamiltonian networks of long-range coupling
D-Branes in Orientifolds and Orbifolds and Kasparov KK-Theory