Faculty of Mechanics and Mathematics
Ivan Franko National University of L'viv
It is proven that every commutative semihereditary Bezout ring in which any regular element is Gelfand is an elementary divisor ring.
- Jacobson radical of finite homomorphic images of commutative Bezout domain
- Diagonal reduction of matrices over Bezout rings with stable 1
- Almost zip Bezout domain
- Adequate properties of the elements with almost stable range 1 of a commutative elementary divisor domain
- Bezout rings of stable range 2 and square stable range 1