On the Projective Contraction Ratio for Positive Linear Mappings

DOI10.1112/jlms/s2-6.2.256zbMath0255.47048OpenAlexW2024083113MaRDI QIDQ5669847

P. J. Bushell

Publication date: 1973

Published in: Journal of the London Mathematical Society (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1112/jlms/s2-6.2.256

Mathematics Subject Classification ID

Linear operators on ordered spaces (47B60) Ordered topological linear spaces, vector lattices (46A40)

Related Items (19)

Birkhoff's contraction coefficient ⋮ Entropic and Displacement Interpolation: A Computational Approach Using the Hilbert Metric ⋮ Asymptotic proportionality (weak ergodicity) and conditional asymptotic equality of solutions to time-heterogeneous sublinear difference and differential equations ⋮ Positive operators on extended second order cones ⋮ Applications of the Birkhoff–Hopf theorem to the spectral theory of positive linear operators ⋮ The Most Likely Evolution of Diffusing and Vanishing Particles: Schrödinger Bridges with Unbalanced Marginals ⋮ Normal Cones and Thompson Metric ⋮ Traversing the Schrödinger bridge strait: Robert Fortet's marvelous proof redux ⋮ Speed of convergence to the Perron-Frobenius stationary distribution ⋮ Weak ergodicity of population evolution processes ⋮ Strong ergodicity for perturbed dual semigroups and application to age- dependent population dynamics ⋮ Positive eigenvalue-eigenvector of nonlinear positive mappings ⋮ Hilbert's metric and positive contraction mappings in a Banach space ⋮ An elementary proof of the Birkhoff-Hopf theorem ⋮ On non-expansivity of topical functions by a new pseudo-metric ⋮ Stochastic Control Liaisons: Richard Sinkhorn Meets Gaspard Monge on a Schrödinger Bridge ⋮ Positive contraction mappings for classical and quantum Schrödinger systems ⋮ Hilbert's projective metric in quantum information theory ⋮ On solutions of the matrix equation T'AT=A\(^2\)

This page was built for publication: On the Projective Contraction Ratio for Positive Linear Mappings