Type: Article
Publication Date: 1980-12-31
Citations: 6
DOI: https://doi.org/10.2977/prims/1195186935
A vector space equipped with an indefinite inner product is investigated.Selfpolar norms on the space are studied and an operator description for quadratic selfpolar norms is developed when the space allows a Hilbert space topology making the indefinite inner product continuous.The selfpolar norms corresponding to a quasi-decomposition of the space are characterised in terms of the operator description and sufficient conditions for topological equivalence are given.
Action | Title | Year | Authors |
---|---|---|---|
+ | Quadratic Forms on Banach Spaces | 1972 |
E. Christopher Lance |
+ PDF Chat | Monotone and convex operator functions | 1955 |
Julius S. Bendat Seymour Sherman |
+ PDF Chat | Monotone and Convex Operator Functions | 1955 |
Julius S. Bendat Seymour Sherman |