LIE ISOMORPHISMS OF PRIME RINGS

[1] GENERALIZED POLYNOMIAL IDENTITIES AND PIVOTAL MONOMIALS [J]. TRANSACTIONS OF THE AMERICAN MATHEMATICAL SOCIETY, 1965, 114 (01) : 210 - &

[2] Findlay G. D., 1958, CANAD MATH B, V1, p[77, 155]

[3] FINDLAY GD, 1958, CAN MATH B, V1, P155

[4] Herstein I. N., 1967, TOPICS RING THEORY

[5] Hua Loo-Keng., 1951, J CHINESE MATH SOC N, V1, P110

[6] LAMBEK J, 1966, LECTURES RINGS MODUL

[7] Martindale W. S, 1963, P AM MATH SOC, V14, P909, DOI DOI 10.2307/2035026

[8] MARTINDALE WS, 1969, J LONDON MATH SOC, V44, P213

[9] Utumi Y., 1956, OSAKA MATH J, V8, P1

[1] GENERALIZED POLYNOMIAL IDENTITIES AND PIVOTAL MONOMIALS [J]. TRANSACTIONS OF THE AMERICAN MATHEMATICAL SOCIETY, 1965, 114 (01) : 210 - &

[2] Findlay G. D., 1958, CANAD MATH B, V1, p[77, 155]

[3] FINDLAY GD, 1958, CAN MATH B, V1, P155

[4] Herstein I. N., 1967, TOPICS RING THEORY

[5] Hua Loo-Keng., 1951, J CHINESE MATH SOC N, V1, P110

[6] LAMBEK J, 1966, LECTURES RINGS MODUL

[7] Martindale W. S, 1963, P AM MATH SOC, V14, P909, DOI DOI 10.2307/2035026

[8] MARTINDALE WS, 1969, J LONDON MATH SOC, V44, P213

[9] Utumi Y., 1956, OSAKA MATH J, V8, P1