INFORMATION THEORY AND STATISTICAL MECHANICS

[1] Bohm D., 1995, NUOVO CIM, V2, P1004, DOI [10.1007/BF02744278, DOI 10.1007/BF02744278]

[2] CRAMER H, 1946, MATH METHODS STATIST

[3] Doob JL, 1936, T AM MATH SOC, V39, P410

[4] Feller W., 1950, INTRO PROBABILITY TH

[5] Theory of statistical estimation. [J]. PROCEEDINGS OF THE CAMBRIDGE PHILOSOPHICAL SOCIETY, 1925, 22 : 700 - 725

[6] GIBBS JW, 1928, ELEMENTARY PRINCIPLE, V2

[7] FOUNDATIONS OF STATISTICAL MECHANICS [J]. REVIEWS OF MODERN PHYSICS, 1955, 27 (03) : 289 - 338

[8] Jeffreys H., 1939, THEORY PROBABILITY

[9] Keynes J.M., 1921, TREATISE PROBABILITY

[10] EXTENSION OF THE CONDENSATION THEORY OF YANG AND LEE TO THE PRESSURE ENSEMBLE [J]. PHYSICAL REVIEW, 1956, 101 (04): : 1227 - 1233

[1] Bohm D., 1995, NUOVO CIM, V2, P1004, DOI [10.1007/BF02744278, DOI 10.1007/BF02744278]

[2] CRAMER H, 1946, MATH METHODS STATIST

[3] Doob JL, 1936, T AM MATH SOC, V39, P410

[4] Feller W., 1950, INTRO PROBABILITY TH

[5] Theory of statistical estimation. [J]. PROCEEDINGS OF THE CAMBRIDGE PHILOSOPHICAL SOCIETY, 1925, 22 : 700 - 725

[6] GIBBS JW, 1928, ELEMENTARY PRINCIPLE, V2

[7] FOUNDATIONS OF STATISTICAL MECHANICS [J]. REVIEWS OF MODERN PHYSICS, 1955, 27 (03) : 289 - 338

[8] Jeffreys H., 1939, THEORY PROBABILITY

[9] Keynes J.M., 1921, TREATISE PROBABILITY

[10] EXTENSION OF THE CONDENSATION THEORY OF YANG AND LEE TO THE PRESSURE ENSEMBLE [J]. PHYSICAL REVIEW, 1956, 101 (04): : 1227 - 1233