On regular -algebras of bounded linear operators: A new approach towards a theory of noncommutative Boolean algebras
M Mori - 2023 - projecteuclid.org
We study (von Neumann) regular ^*-subalgebras of B(H), which we call R ^*-algebras. The
class of R ^*-algebras coincides with that of “E ^*-algebras that are pre-C ^*-algebras” in the …
class of R ^*-algebras coincides with that of “E ^*-algebras that are pre-C ^*-algebras” in the …
On regular -algebras of bounded linear operators: A new approach towards a theory of noncommutative Boolean algebras
M Mori - arXiv preprint arXiv:2107.05806, 2021 - arxiv.org
We study (von Neumann) regular $^* $-subalgebras of $ B (H) $, which we call R $^* $-
algebras. The class of R $^* $-algebras coincides with that of" E $^* $-algebras that are pre …
algebras. The class of R $^* $-algebras coincides with that of" E $^* $-algebras that are pre …
ON REGULAR-ALGEBRAS OF BOUNDED LINEAR OPERATORS: A NEW APPROACH TOWARDS A THEORY OF NONCOMMUTATIVE BOOLEAN ALGEBRAS
M MORI - projecteuclid.org
We study (von Neumann) regular∗-subalgebras of 𝐵 (𝐻), which we call R∗-algebras. The
class of R∗-algebras coincides with that of “E∗-algebras that are pre-C∗-algebras” in the …
class of R∗-algebras coincides with that of “E∗-algebras that are pre-C∗-algebras” in the …
On regular -algebras of bounded linear operators: A new approach towards a theory of noncommutative Boolean algebras
M Mori - arXiv e-prints, 2021 - ui.adsabs.harvard.edu
We study (von Neumann) regular $^* $-subalgebras of $ B (H) $, which we call R $^* $-
algebras. The class of R $^* $-algebras coincides with that of" E $^* $-algebras that are pre …
algebras. The class of R $^* $-algebras coincides with that of" E $^* $-algebras that are pre …