A DUALITY THEORY FOR INJECTIVE MODULES - (THEORY OF QUASI-FROBENIUS MODULES)

[1] Cartan H., 1956, HOMOLOGICAL ALGEBRA

[2] EILENBERG S, 1955, NAGOYA MATH J, V9

[3] A type of algebraic closure [J]. ANNALS OF MATHEMATICS, 1939, 40 : 360 - 369

[4] ON SOME CHARACTERISTIC PROPERTIES OF QUASI-FROBENIUS AND REGULAR RINGS [J]. PROCEEDINGS OF THE AMERICAN MATHEMATICAL SOCIETY, 1954, 5 (01) : 15 - 19

[5] Ikeda M., 1952, OSAKA J MATH, V4, P203

[6] Jacobson Nathan, 1956, STRUCTURE RINGS

[7] Kasch F., 1954, MATH ANN, V127, P453, DOI 10.1007/BF01361137

[8] MORITA K, 1957, MATH Z, V68, P217

[9] Morita K., 1958, SCI REP TOKYO KYOI A, V6, P83

[10] NAGAO H, 1953, MATH Z, V59, P164

[1] Cartan H., 1956, HOMOLOGICAL ALGEBRA

[2] EILENBERG S, 1955, NAGOYA MATH J, V9

[3] A type of algebraic closure [J]. ANNALS OF MATHEMATICS, 1939, 40 : 360 - 369

[4] ON SOME CHARACTERISTIC PROPERTIES OF QUASI-FROBENIUS AND REGULAR RINGS [J]. PROCEEDINGS OF THE AMERICAN MATHEMATICAL SOCIETY, 1954, 5 (01) : 15 - 19

[5] Ikeda M., 1952, OSAKA J MATH, V4, P203

[6] Jacobson Nathan, 1956, STRUCTURE RINGS

[7] Kasch F., 1954, MATH ANN, V127, P453, DOI 10.1007/BF01361137

[8] MORITA K, 1957, MATH Z, V68, P217

[9] Morita K., 1958, SCI REP TOKYO KYOI A, V6, P83

[10] NAGAO H, 1953, MATH Z, V59, P164