Morita Equivalence of $$W^{*}$$W∗-Correspondences and Their Hardy Algebras
Sign Up to like & getrecommendations! Published in 2019 at "Complex Analysis and Operator Theory"
DOI: 10.1007/s11785-019-00906-1
Abstract: Muhly and Solel developed a notion of Morita equivalence for $$C^{*}$$C∗-correspondences, which they used to show that if two $$C^{*}$$C∗-correspondences E and F are Morita equivalent then their tensor algebras $${\mathcal {T}}_{+}(E)$$T+(E) and $${\mathcal {T}}_{+}(F)$$T+(F)… read more here.
Keywords: equivalence; hardy algebras; weak morita; equivalence correspondences ... See more keywords
Morita equivalence for weak Hopf–Galois extensions
Sign Up to like & getrecommendations! Published in 2017 at "Communications in Algebra"
DOI: 10.1080/00927872.2016.1175572
Abstract: ABSTRACT Let H be a commutative weak Hopf algebra over a fixed field k, and A,B be weak H-Hopf Galois extensions. In this paper, we give a structure theorem for the category of weak relative… read more here.
Keywords: hopf; galois extensions; hopf galois; weak hopf ... See more keywords