ROTHS EQUIVALENCE PROBLEM IN UNIT REGULAR RINGS

[1] BENISRAEL A, 1974, GENERALIZED INVERSES

[2] UNITS AND ONE-SIDED UNITS IN REGULAR RINGS [J]. TRANSACTIONS OF THE AMERICAN MATHEMATICAL SOCIETY, 1976, 216 (FEB) : 81 - 90

[3] Ehrlich G., 1968, PORT MATH, V27, P209

[4] FLANDERS H, TO BE PUBLISHED

[5] SUBSTITUTION PROPERTY OF MODULES [J]. MONATSHEFTE FUR MATHEMATIK, 1971, 75 (03): : 198 - &

[6] Gantmacher F., 1959, THEORY MATRICES, VI

[7] HARTWIG RE, TO BE PUBLISHED

[8] HARTWIG RE, 1976, ARCH RATIONAL MECH A, V61

[9] CLASS OF REGULAR RINGS THAT ARE ELEMENTARY DIVISOR RINGS [J]. ARCHIV DER MATHEMATIK, 1973, 24 (02) : 133 - 141

[10] JACOBSON N, 1953, LECTURES ABSTRACT AL, V2, P46

[1] BENISRAEL A, 1974, GENERALIZED INVERSES

[2] UNITS AND ONE-SIDED UNITS IN REGULAR RINGS [J]. TRANSACTIONS OF THE AMERICAN MATHEMATICAL SOCIETY, 1976, 216 (FEB) : 81 - 90

[3] Ehrlich G., 1968, PORT MATH, V27, P209

[4] FLANDERS H, TO BE PUBLISHED

[5] SUBSTITUTION PROPERTY OF MODULES [J]. MONATSHEFTE FUR MATHEMATIK, 1971, 75 (03): : 198 - &

[6] Gantmacher F., 1959, THEORY MATRICES, VI

[7] HARTWIG RE, TO BE PUBLISHED

[8] HARTWIG RE, 1976, ARCH RATIONAL MECH A, V61

[9] CLASS OF REGULAR RINGS THAT ARE ELEMENTARY DIVISOR RINGS [J]. ARCHIV DER MATHEMATIK, 1973, 24 (02) : 133 - 141

[10] JACOBSON N, 1953, LECTURES ABSTRACT AL, V2, P46