In what spaces is every closed normal cone regular?

DOI10.1017/S001309150000938XzbMath0221.46013MaRDI QIDQ5625754

C. W. McArthur

Publication date: 1970

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

Mathematics Subject Classification ID

Isomorphic theory (including renorming) of Banach spaces (46B03) Summability and bases; functional analytic aspects of frames in Banach and Hilbert spaces (46B15) Locally convex Fréchet spaces and (DF)-spaces (46A04) Summability and bases in topological vector spaces (46A35)

Related Items (10)

Extended Lorentz cones and variational inequalities on cylinders ⋮ Characterization of latticial cones in Hilbert spaces by isotonicity and generalized infimum ⋮ Finding solutions of implicit complementarity problems by isotonicity of the metric projection ⋮ Convex operators: some subdifferentiability results ⋮ Developments in Schauder basis theory ⋮ Isotone retraction cones in Hilbert spaces ⋮ Every generating isotone projection cone is latticial and correct ⋮ A nonconvex vector minimization problem ⋮ Between Pareto efficiency and Pareto ε-efficiency ⋮ Extended Lorentz cones and mixed complementarity problems

Cites Work

• Bases in Banach spaces
• Bases and reflexivity of Banach spaces
• Schauder Bases and Kothe Sequence Spaces
• Some Applications of an Inequality in Locally Convex Spaces

This page was built for publication: In what spaces is every closed normal cone regular?