THE CAPACITY REGION OF THE SYMBOL-ASYNCHRONOUS GAUSSIAN MULTIPLE-ACCESS CHANNEL

[1] Abramowitz M., 1964, HDB MATH FUNCTIONS

[2] CAPACITY REGION OF A CHANNEL WITH 2 SENDERS AND 2 RECEIVERS [J]. ANNALS OF PROBABILITY, 1974, 2 (05) : 805 - 814

[3] AHLSWEDE R, 1971, 2ND P INT S INF THEO, P103

[4] Bellman R., 1960, INTRO MATRIX ANAL, DOI 10.1137/1.9781611971170.fm

[5] Cover T. M., 1975, ADV COMMUNICATION SY, V4, P229

[6] AN INFORMATION THEORETIC PROOF OF HADAMARDS INEQUALITY [J]. IEEE TRANSACTIONS ON INFORMATION THEORY, 1983, 29 (06) : 930 - 931

[7] CSISZAR I, 1981, INFORMATION THEORY C

[8] DEAETT MA, 1978, IEEE T INFORM THEORY, V24, P63

[9] A PERSPECTIVE ON MULTIACCESS CHANNELS [J]. IEEE TRANSACTIONS ON INFORMATION THEORY, 1985, 31 (02) : 124 - 142

[10] GALLAGER RG, 1968, INFORMATION THEORY R

[1] Abramowitz M., 1964, HDB MATH FUNCTIONS

[2] CAPACITY REGION OF A CHANNEL WITH 2 SENDERS AND 2 RECEIVERS [J]. ANNALS OF PROBABILITY, 1974, 2 (05) : 805 - 814

[3] AHLSWEDE R, 1971, 2ND P INT S INF THEO, P103

[4] Bellman R., 1960, INTRO MATRIX ANAL, DOI 10.1137/1.9781611971170.fm

[5] Cover T. M., 1975, ADV COMMUNICATION SY, V4, P229

[6] AN INFORMATION THEORETIC PROOF OF HADAMARDS INEQUALITY [J]. IEEE TRANSACTIONS ON INFORMATION THEORY, 1983, 29 (06) : 930 - 931

[7] CSISZAR I, 1981, INFORMATION THEORY C

[8] DEAETT MA, 1978, IEEE T INFORM THEORY, V24, P63

[9] A PERSPECTIVE ON MULTIACCESS CHANNELS [J]. IEEE TRANSACTIONS ON INFORMATION THEORY, 1985, 31 (02) : 124 - 142

[10] GALLAGER RG, 1968, INFORMATION THEORY R