Main embedding theorems for symmetric spaces of measurable functions

Kapitel in diesem Buch

1. Frontmatter I
2. Contents VII
3. Foreword IX
4. Some results on spectral properties of unital algebras and on the algebra of linear operators on a unital algebra 1
5. Descriptions of all closed maximal one-sided ideals in topological algebras 19
6. On non self-adjoint operators defined by Riesz bases in Hilbert and rigged Hilbert spaces 29
7. Functional calculus on algebras of operators generated by a self-adjoint operator in Pontryagin space Π₁ 55
8. On Gelfand-Naimark type Theorems for unital abelian complex and real locally C*-, and locally JB-algebras 73
9. Multipliers and strictly real topological algebras 109
10. Multipliers in some perfect locally m-pseudo-convex algebras 123
11. Wedderburn structure theorems for two-sided locally m-convex H^∗-algebras 133
12. Homologically best modules in classical and quantized functional analysis 151
13. Operator Grüss inequality 165
14. Main embedding theorems for symmetric spaces of measurable functions 175
15. Mapping class groups are linear 193
16. Subnormable A-convex algebra 201
17. Commutative BP∗-algebras and Gelfand-Naimark’s theorem 213
18. Discrete nonclosed subsets in maximally nondiscrete topological groups 221
19. Faithfully representable topological *-algebras: some spectral properties 233
20. On continuity of complementors in topological algebras 251
21. Dominated ergodic theorem for isometries of non-commutative L_p-spaces, 1 < p < ∞ , p ≠ 2 261
22. Ranks and the approximate n-th root property of C∗-algebras 275
23. Dense ideals in topological algebras: some results and open problems 295