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Displaying 41 – 60 of 62

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Square functions, bounded analytic semigroups, and applications

Christian Le Merdy (2007)

Banach Center Publications

To any bounded analytic semigroup on Hilbert space or on L p -space, one may associate natural ’square functions’. In this survey paper, we review old and recent results on these square functions, as well as some extensions to various classes of Banach spaces, including noncommutative L p -spaces, Banach lattices, and their subspaces. We give some applications to H functional calculus, similarity problems, multiplier theory, and control theory.

Strong continuity of semigroup homomorphisms

Bolis Basit, A. Pryde (1999)

Studia Mathematica

Let J be an abelian topological semigroup and C a subset of a Banach space X. Let L(X) be the space of bounded linear operators on X and Lip(C) the space of Lipschitz functions ⨍: C → C. We exhibit a large class of semigroups J for which every weakly continuous semigroup homomorphism T: J → L(X) is necessarily strongly continuous. Similar results are obtained for weakly continuous homomorphisms T: J → Lip(C) and for strongly measurable homomorphisms T: J → L(X).

Su un ampliamento della teorìa degli operatori lineari invarianti rispetto ad un gruppo di congruenze

Lucilla Bassotti Rizza (1985)

Atti della Accademia Nazionale dei Lincei. Classe di Scienze Fisiche, Matematiche e Naturali. Rendiconti Lincei. Matematica e Applicazioni

Let A be an open subset of n , W m ( A ) the linear space of m -vector valued functions defined on A , G { γ } a group of orthogonal matrices mapping A onto itself and T { T γ } a linear representation of order m of G . A suitable group 𝒯 ( G , T ) of linear operators of W m ( A ) is introduced which leads to a general definition of T -invariant linear operator with respect to G . When G is a finite group, projection operators are explicitly obtained which define a "maximal" decomposition of the function space into a direct sum of subspaces...

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