Matrices with zero line sums and maximal rank
β Scribed by Abraham Berman; B.David Saunders
- Publisher
- Elsevier Science
- Year
- 1981
- Tongue
- English
- Weight
- 328 KB
- Volume
- 40
- Category
- Article
- ISSN
- 0024-3795
No coin nor oath required. For personal study only.
π SIMILAR VOLUMES
We show that every \(C^{*}\)-algebra with real rank zero has exponential rank \(\leqslant 1+\varepsilon\). Consequently, \(C^{*}\)-algebras with real rank zero have the property weak (FU). We also show that if \(A\) is a \(\sigma\)-unital \(C^{*}\)-algebra with real rank zero, stable rank one, and t
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## Abstract Let __A__ be a selfβadjoint operator and __Ο__ its cyclic vector. In this work we study spectral properties of rank one perturbations of __A__ __A~ΞΈ~__ = __A__ + __ΞΈ__ γ__Ο__ , Β·γ__Ο__ in relation to their dependence on the real parameter __ΞΈ__ . We find bounds on averages of spectr