On Shannon-McMillan's limit theorem for pairs of stationary random processes
Kybernetika (1980)
- Volume: 16, Issue: 4, page (301)-314
- ISSN: 0023-5954
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topPérez, Albert. "On Shannon-McMillan's limit theorem for pairs of stationary random processes." Kybernetika 16.4 (1980): (301)-314. <http://eudml.org/doc/28049>.
@article{Pérez1980,
author = {Pérez, Albert},
journal = {Kybernetika},
keywords = {abstract-alphabet sources; Shannon-McMillan theorem; likelihoodratio; discrimination of random processes},
language = {eng},
number = {4},
pages = {(301)-314},
publisher = {Institute of Information Theory and Automation AS CR},
title = {On Shannon-McMillan's limit theorem for pairs of stationary random processes},
url = {http://eudml.org/doc/28049},
volume = {16},
year = {1980},
}
TY - JOUR
AU - Pérez, Albert
TI - On Shannon-McMillan's limit theorem for pairs of stationary random processes
JO - Kybernetika
PY - 1980
PB - Institute of Information Theory and Automation AS CR
VL - 16
IS - 4
SP - (301)
EP - 314
LA - eng
KW - abstract-alphabet sources; Shannon-McMillan theorem; likelihoodratio; discrimination of random processes
UR - http://eudml.org/doc/28049
ER -
References
top- B. McMillan (1953), The basic theorems of information theory, The Ann. of Math. Stat., 24 (1953), 196-219. (1953) MR0055621
- A. Perez (1956), Sur la théorie de l'information dans le cas d'un alphabet abstrait, In: Trans. First Prague Conf. on Information Theory ... (1956), NČSAV, Prague 1957, 209-243. (1956) MR0099890
- A. Perez (1962), Extensions of Shannon-McMillan's limit theorem to more general stochastic processes, In: Trans. Third Prague Conf. on Information Theory ... (1962), NČSAV, Prague 1964, 545-574. (1962) MR0165996
- A. Perez (1972), Generalization of the Chernoff's result on the asymptotic discernibility of two random processes, (Paper presented at the 1972 European Meeting of Statisticians, Budapest). Colloquia Mathematica Societatis János Bolyai, 9. European meeting of statisticians, Budapest (Hungary), 1972, 619-632. (1972) MR0388596
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