Isometric dilations and H^∞ calculus for bounded analytic semigroups and Ritt operators

2015/04/02 by Arhancet, Cédric, Fackler, Stephan, Merdy, Christian Le
#22D12 (Secondary) #47A20 #47A60 (Primary) 47D06 #FOS: Mathematics #Functional Analysis (math.FA)

paper · doi:10.48550/arxiv.1504.00471

Abstract

We show that any bounded analytic semigroup on L^p (with 1

Related

• A sharp equivalence between H^∞ functional calculus and square function estimates
• H^∞ functional calculus and maximal inequalities for semigroups of contractions on vector-valued L_p-spaces
• Bounded holomorphic functional calculus for nonsymmetric\n Ornstein-Uhlenbeck operators
• Dilation theorems for contractive semigroups
• H^∞ Functional Calculus for a Commuting tuple of Ritt_E Operators