Power, Stephen C. (1999) *Relative positions of matroid algebras.* Journal of Functional Analysis, 165 (2). pp. 205-239. ISSN 0022-1236

Official URL: http://dx.doi.org/10.1006/jfan.1999.3428

## Abstract

A classification is given for regular positions DDD of Jones index 4 where -- EQUATION OMITTED -- is an even matroid algebra and where the individual summands have index 2. A similar classification is obtained for positions of direct sums of 2-symmetric algebras and, in the odd case, for the positions of sums of 2-symmetric C*-algebras in matroid C*-algebras. The approach relies on an analysis of intermediate non-self-adjoint operator algebras and the classifications are given in terms of K0 invariants, partial isometry homology, and scales in the composite invariant K0(−)H1(−).

Item Type: | Article |
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Journal or Publication Title: | Journal of Functional Analysis |

Subjects: | Q Science > QA Mathematics |

Departments: | Faculty of Science and Technology > Mathematics and Statistics |

ID Code: | 19403 |

Deposited By: | ep_ss_importer |

Deposited On: | 14 Nov 2008 09:16 |

Refereed?: | Yes |

Published?: | Published |

Last Modified: | 27 Oct 2016 01:16 |

Identification Number: | |

URI: | http://eprints.lancs.ac.uk/id/eprint/19403 |

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