Diagonal reduction of matrices over commutative semihereditary Bezout rings
arXiv:1803.07627
Abstract
It is proven that every commutative semihereditary Bezout ring in which any regular element is Gelfand (adequate), is an elementary divisor ring.
arXiv:1803.07627
It is proven that every commutative semihereditary Bezout ring in which any regular element is Gelfand (adequate), is an elementary divisor ring.