Let A be a bounded hereditary Noetherian prime ring. For an A-module MA, we prove that M
is a finitely generated projective A\left/A r\left (M\right)\right.\kern-\nulldelimiterspace r\left …

Let A be a bounded hereditary Noetherian prime ring. For an A-module MA, we prove that M
is a finitely generated projective $${A\mathord {\left/{\vphantom {A {r\left …

AA Tuganbaev, “The Structure of Modules over Hereditary Rings”, Mat. Zametki, 68:5 (2000),
739–755; Math. Notes, 68:5 (2000), 627–639 Matematicheskie Zametki RUS ENG JOURNALS …

Let A be a bounded hereditary Noetherian prime ring. For an A-module MA, we prove that M
is a finitely generated projective A/r (M)-module if and only if M is a π-projective finite …

Let A be a bounded hereditary Noetherian prime ring. For an A-module MA, we prove that M
is a finitely generated projective A/r (M)-module if and only if M is a π-projective finite …

AA Tuganbaev, “The Structure of Modules over Hereditary Rings”, Mat. Zametki, 68:5 (2000),
739–755; Math. Notes, 68:5 (2000), 627–639 Matematicheskie Zametki RUS ENG JOURNALS …