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@inproceedings{394093, author = {Paseka, Jan}, address = {Toronto}, booktitle = {Proceedings of the Ninth Prague Topological Symposium.}, keywords = {quantale; Hilbert module}, language = {eng}, location = {Toronto}, pages = {231-258}, publisher = {Charles University and Topology Atlas}, title = {Morita equivalence in the context of Hilbert modules}, url = {http://at.yorku.ca/p/p/a/e/23.htm}, year = {2002} }
TY - JOUR ID - 394093 AU - Paseka, Jan PY - 2002 TI - Morita equivalence in the context of Hilbert modules PB - Charles University and Topology Atlas CY - Toronto KW - quantale KW - Hilbert module UR - http://at.yorku.ca/p/p/a/e/23.htm N2 - The Morita equivalence of m-regular involutive quantales in the context of the theory of Hilbert A-modules is presented. The corresponding fundamental representation theorems are shown. We also prove that two commutative m-regular involutive quantales are Morita equivalent if and only if they are isomorphic. ER -
PASEKA, Jan. Morita equivalence in the context of Hilbert modules. In \textit{Proceedings of the Ninth Prague Topological Symposium.}. Toronto: Charles University and Topology Atlas. s.~231-258. 2002.
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