SHANNONS INFORMATION THEORY IN NONSTATIONARY CHANNELS

[1] Augustin U., 1966, Z WAHRSCHEINLICHKEIT, V6, P10

[2] THE CAPACITY OF A CLASS OF CHANNELS [J]. ANNALS OF MATHEMATICAL STATISTICS, 1959, 30 (04): : 1229 - 1241

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

[4] Dobrushin R.L, 1962, TEOR VEROYATN PRIMEN, V7, P283

[5] FEINSTEIN A, 1958, FOUNDATIONS INFORMAT

[6] HU GD, 1965, CHINESE MATHACTA, V15, P136

[7] DIE UBERTRAGUNG DISKRETER INFORMATIONEN DURCH PERIODISCHE UND FASTPERIODISCHE KANALE [J]. MATHEMATISCHE ANNALEN, 1959, 137 (02) : 125 - 135

[8] JACOBS K, 1960, 2 T PRAG C INF THEOR, P231

[9] JACOBS K, 1962, COLLOQUIUM COMBINATO, P118

[10] JACOBS KH, UNPUBLISHED

[1] Augustin U., 1966, Z WAHRSCHEINLICHKEIT, V6, P10

[2] THE CAPACITY OF A CLASS OF CHANNELS [J]. ANNALS OF MATHEMATICAL STATISTICS, 1959, 30 (04): : 1229 - 1241

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

[4] Dobrushin R.L, 1962, TEOR VEROYATN PRIMEN, V7, P283

[5] FEINSTEIN A, 1958, FOUNDATIONS INFORMAT

[6] HU GD, 1965, CHINESE MATHACTA, V15, P136

[7] DIE UBERTRAGUNG DISKRETER INFORMATIONEN DURCH PERIODISCHE UND FASTPERIODISCHE KANALE [J]. MATHEMATISCHE ANNALEN, 1959, 137 (02) : 125 - 135

[8] JACOBS K, 1960, 2 T PRAG C INF THEOR, P231

[9] JACOBS K, 1962, COLLOQUIUM COMBINATO, P118

[10] JACOBS KH, UNPUBLISHED