THE CAPACITY OF A CLASS OF CHANNELS

[1] PROOF OF SHANNONS TRANSMISSION THEOREM FOR FINITE-STATE INDECOMPOSABLE CHANNELS [J]. ANNALS OF MATHEMATICAL STATISTICS, 1958, 29 (04): : 1209 - 1220

[2] A MEASURE OF ASYMPTOTIC EFFICIENCY FOR TESTS OF A HYPOTHESIS BASED ON THE SUM OF OBSERVATIONS [J]. ANNALS OF MATHEMATICAL STATISTICS, 1952, 23 (04): : 493 - 507

[3] Elias P., 1955, IRE CONVENTION RECOR, V3, P37

[4] ELIAS P, 1955, P LONDON S INFORMATI

[5] FANO RM, 1954, STATISTICAL THEORY C

[6] FEINSTEIN A, 1955, SEP IRE T PGIT, P13

[7] FEINSTEIN A, 1954, SEP IRE T PGIT, P2

[8] FEINSTEIN A, 1958, F INFORMATION THEORY

[9] KHINCHIN AI, 1957, MATH F INFORMATION T

[10] KHINCHIN AI, 1956, USP MAT NAUK, V21, P17

[1] PROOF OF SHANNONS TRANSMISSION THEOREM FOR FINITE-STATE INDECOMPOSABLE CHANNELS [J]. ANNALS OF MATHEMATICAL STATISTICS, 1958, 29 (04): : 1209 - 1220

[2] A MEASURE OF ASYMPTOTIC EFFICIENCY FOR TESTS OF A HYPOTHESIS BASED ON THE SUM OF OBSERVATIONS [J]. ANNALS OF MATHEMATICAL STATISTICS, 1952, 23 (04): : 493 - 507

[3] Elias P., 1955, IRE CONVENTION RECOR, V3, P37

[4] ELIAS P, 1955, P LONDON S INFORMATI

[5] FANO RM, 1954, STATISTICAL THEORY C

[6] FEINSTEIN A, 1955, SEP IRE T PGIT, P13

[7] FEINSTEIN A, 1954, SEP IRE T PGIT, P2

[8] FEINSTEIN A, 1958, F INFORMATION THEORY

[9] KHINCHIN AI, 1957, MATH F INFORMATION T

[10] KHINCHIN AI, 1956, USP MAT NAUK, V21, P17