Polar decomposition of positive operators and a problem of crandall and lions

DOI10.1080/00036819508840358zbMath0832.47025OpenAlexW2012669342WikidataQ58249628 ScholiaQ58249628MaRDI QIDQ4854553

Michael Renardy

Publication date: 11 December 1995

Published in: Applicable Analysis (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1080/00036819508840358

zbMATH Keywords

unitary operatorpolar decomposition of a strongly accretive operatorstrong \(B\) conditionweak \(B\) condition

Mathematics Subject Classification ID

General (adjoints, conjugates, products, inverses, domains, ranges, etc.) (47A05) Linear accretive operators, dissipative operators, etc. (47B44) Hamilton-Jacobi theories (49L99)

Related Items (7)

Integro-PDE in Hilbert spaces: existence of viscosity solutions ⋮ Uniqueness for integro-PDE in Hilbert spaces ⋮ Large deviations for stochastic PDE with Lévy noise ⋮ Multiprocess optimal control problem on Hilbert space and related Hamilton-Jacobi equation ⋮ Path-dependent equations and viscosity solutions in infinite dimension ⋮ Sub- and Super-optimality Principles and Construction of Almost Optimal Strategies for Differential Games in Hilbert Spaces ⋮ A PDE approach to large deviations in Hilbert spaces

Cites Work

• Unnamed Item
• Unnamed Item
• Viscosity solutions of Hamilton-Jacobi equations in infinite dimensions. V: Unbounded linear terms and \(B\)-continuous solutions
• Viscosity solutions of Hamilton-Jacobi equations in infinite dimensions. IV: Hamiltonians with unbounded linear terms

This page was built for publication: Polar decomposition of positive operators and a problem of crandall and lions