Abstract
We prove that for a von Neumann algebra that is an algebraic K system with respect to some automorphisms, the invariant state is K-clustering and r-clustering. Further we study in examples how far the Neumann algebra inherits the K property from the underlying C{sup *} algebra. (authors).
Citation Formats
Narnhofer, H, and Thirring, W.
Clustering for algebraic K-systems.
Austria: N. p.,
1993.
Web.
Narnhofer, H, & Thirring, W.
Clustering for algebraic K-systems.
Austria.
Narnhofer, H, and Thirring, W.
1993.
"Clustering for algebraic K-systems."
Austria.
@misc{etde_10125357,
title = {Clustering for algebraic K-systems}
author = {Narnhofer, H, and Thirring, W}
abstractNote = {We prove that for a von Neumann algebra that is an algebraic K system with respect to some automorphisms, the invariant state is K-clustering and r-clustering. Further we study in examples how far the Neumann algebra inherits the K property from the underlying C{sup *} algebra. (authors).}
place = {Austria}
year = {1993}
month = {Nov}
}
title = {Clustering for algebraic K-systems}
author = {Narnhofer, H, and Thirring, W}
abstractNote = {We prove that for a von Neumann algebra that is an algebraic K system with respect to some automorphisms, the invariant state is K-clustering and r-clustering. Further we study in examples how far the Neumann algebra inherits the K property from the underlying C{sup *} algebra. (authors).}
place = {Austria}
year = {1993}
month = {Nov}
}