A Rickart C*-algebra is a C*-algebra within which the right annihilator of any element equals
the principal right ideal generated by some projection. These algebras were introduced by …

This paper is intended as a sequel to “Finite Rickart C* algebras and their
properties”(Studies in Analysis, Adu. in Math. 4 (1980), 171-19.5), referred to throughout as I …

1. Introduction. It is an outstanding open question in the theory of AW*-algebras whether
every AW*-algebra is monotone complete. A parallel question is whether every Rickart C …

Equivalent Open Projections and Corresponding Hereditary C^â‹Šâ•’Subalgebras
Page 1 EQUIVALENT OPEN PROJECTIONS AND CORRESPONDING HEREDITARY C*-SUBALGEBRAS …

The real rank of certain simple C -algebras Page 1 The real rank of certain simple C ∗ -algebras
Mikael Rørdam Abstract In [6] we constructed simple C∗-algebras that contain both finite and …

Counterexamples for Brown-Pedersen's Conjecture in "C^*-Algebras of Real Rank
Zero" Page 1 PROCEEDINGS OF THE AMERICAN MATHEMATICAL SOCIETY Volume 118 …

On Infinite Simple C*-Algebras Page 1 JOURNAL OF FUNCTIONAL ANALYSIS loo. 221-231 (
1991) On Infinite Simple C*-Algebras HUAXIN LIN* Mathematics Department, Easr China …

If A is a finite von Neumann algebra, then there exists a*-regular ring R (in the sense of von
Neumann) whose lattice of principal left ideals is isomorphic to the lattice of projections of A …

A construction method is presented for a class of simple C*-algebras whose basic properties-
including their real ranks-can be computed relatively easily, using linear algebra. A …

Lecture Notes on C -algebras Page 1 Lecture Notes on C ∗ -algebras Ian F. Putnam
January 3, 2019 Page 2 2 Page 3 Contents 1 Basics of C∗-algebras 7 1.1 Definition …