Weakly integrable semigroups on locally convex spaces

DOI10.1016/0022-1236(86)90063-7zbMath0589.47043OpenAlexW2092549919MaRDI QIDQ1074090

Brian R. F. Jefferies

Publication date: 1986

Published in: Journal of Functional Analysis (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/0022-1236(86)90063-7

zbMATH Keywords

generatorresolventMarkov processesdiffusion semigroups

Mathematics Subject Classification ID

Groups and semigroups of linear operators (47D03) Vector-valued measures and integration (46G10)

Related Items (11)

A Hille-Yosida theorem for weakly continuous semigroups ⋮ One-parameter semigroups of operators on \(L_c\)-embedded spaces. ⋮ The generation of weakly integrable semigroups ⋮ \(C_0\)-sequentially equicontinuous semigroups ⋮ Semigroups and diffusion processes ⋮ Diffusion semigroups in spaces of continuous functions with mixed topology ⋮ Subordination for sequentially equicontinuous equibounded \(C_0\)-semigroups ⋮ Semigroups of operators, cosine operator functions, and linear differential equations ⋮ A Pettis-type integral and applications to transition semigroups ⋮ A Hille-Yosida theorem for a class of weakly \({}^*\) continuous semigroups ⋮ Existence and uniqueness of \(C_0\)-semigroup in \(L^\infty\): A new topological approach

Cites Work

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• Spectral representation of local semigroups
• Ergodic properties of operator semigroups in general weak topologies
• Semigroups of transformations in general weak topologies
• Semigroups and diffusion processes
• Spectral representation of local semigroups associated with Klein-Landau systems
• Pettis integral and measure theory
• Semigroups of Unbounded Linear Operators in Banach Space
• On One-Parameter Semi-Groups of Linear Transformations
• Semi-groups of operators in locally convex spaces

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