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Results 1 to 25 of 2033

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Quantum ergodicity on the sphereZELDITCH, S.Communications in mathematical physics. 1992, Vol 146, Num 1, pp 61-71, issn 0010-3616Article

Identification of invariant measures of interacting systemsJINWEN CHEN.Journal of physics. A, mathematical and general. 2004, Vol 37, Num 3, pp 637-646, issn 0305-4470, 10 p.Article

Invariant random matrix ensembles as models for ergodic and nonergodic Hamiltonian systemsLEITNER, D. M; CEDERBAUM, L. S.Journal of molecular structure. 1993, Vol 292, pp 197-205, issn 0022-2860Conference Paper

A CHARACTERIZATION OF GEOMETRIC ERGODICITYISAACSON D.1979; Z. WAHRSCHEIN.-THEOR. VERWANDTE GEB.; DEU; DA. 1979; VOL. 49; NO 3; PP. 267-273; BIBL. 12 REF.Article

The occurrence of sequence patterns in ergodic Markov chainsBENEVENTO, R. V.Stochastic processes and their applications. 1984, Vol 17, Num 2, pp 369-373, issn 0304-4149Article

Modèle markovien de contrôle opératif d'un système complexeDANILENKO, E. L.Izvestiâ Akademii nauk SSSR. Tehničeskaâ kibernetika. 1983, Num 6, pp 176-180, issn 0002-3388Article

The maximal value for coefficients of ergodicityRHODIUS, A.Stochastic processes and their applications. 1988, Vol 29, Num 1, pp 141-145, issn 0304-4149Article

Nonergodicity in nanoscale electrodesKRAPF, Diego.PCCP. Physical chemistry chemical physics (Print). 2013, Vol 15, Num 2, pp 459-465, issn 1463-9076, 7 p.Article

Théorèmes ergodiques à plusieurs paramètres dans les espaces de Banach = Ergodic theorems with several parameters in Banach spacesEl Berdan, Kassen; Brunel, A.1995, 75 p.Thesis

On the range of recurrent Markov chainsATHREYA, K. B.Statistics & probability letters. 1985, Vol 3, Num 3, pp 143-145, issn 0167-7152Article

Propriétés ergodiques et théorème limite pour certaines chaînes de Markov associées à des opérateurs de moyenne = Ergodic properties and limit theorem for Markov chains associated to mean operatorsZHENG XUE XIA.1983, 42 fThesis

Note on the transition to intermittency for the exponential of the square of a Steinhaus seriesMOUNAIX, Philippe; COLLET, Pierre.Journal of physics. A, Mathematical and theoretical (Print). 2009, Vol 42, Num 16, issn 1751-8113, 165207.1-165207.9Article

A ratio ergodic theorem for increasing additive functionalsERICKSON, K. B.Probability theory and related fields. 1986, Vol 72, Num 4, pp 493-504, issn 0178-8051Article

Final probabilities of ergodic Markov processesSURENKOV, V. M.Lecture notes in mathematics. 1983, Vol 1021, pp 655-665, issn 0075-8434Article

Strengthening ergodicity to geometric ergodicity for Markov chainsSPIEKSMA, F. M; TWEEDIE, R. L.Communications in statistics. Stochastic models. 1994, Vol 10, Num 1, pp 45-74, issn 0882-0287Article

Monte Carlo generation of self-avoiding walks with fixed endpoints and fixed lengthMADRAS, N; ORLITSKY, A; SHEPP, L. A et al.Journal of statistical physics. 1990, Vol 58, Num 1-2, pp 159-183, issn 0022-4715, 25 p.Article

On ergodicity and recurrence properties of a Markov chain with an application to an open Jackson networkHORDIJK, A; SPIEKSMA, F.Advances in applied probability. 1992, Vol 24, Num 2, pp 343-376, issn 0001-8678Article

MAJORATION DES SEMI-GROUPES DE CONTRACTIONS DE L1 ET APPLICATIONS.KIPNIS C.1974; ANN. INST. HENRI POINCARE, B; FR.; DA. 1974; VOL. 10; NO 4; PP. 369-384; ABS. ANGL.; BIBL. 13 REF.Article

MAJORATION DES SEMI-GROUPES DE CONTRACTIONS DE L1 ET THEOREME ERGODIQUE QUOTIENT GENERAL.KIPNIS C.1974; ; S.L.; DA. 1974; PP. (41P.); BIBL. 11 REF.; (THESE DOCT. 3EME CYCLE, SPEC. MATH. PROBAB.; PARIS VI)Thesis

ON THE LOCAL ERGODIC THEOREMS OF KRENGEL, KUBOKAWA, AND TERRELL.MCGRATH SA.1976; COMMENT. MATH. UNIV. CAROLINAE; CESKOSL.; DA. 1976; VOL. 17; NO 1; PP. 49-59; BIBL. 1 P.Article

EQUILIBRIUM STATES AND THE ERGODIE THEORY OF ANOSOV DIFFEOMORPHISMS.BOWEN R.1975; LECTURE NOTES MATH.; GERM.; DA. 1975; NO 470; PP. 1-108; BIBL. 1 P. 1/2Article

A CATEGORY THEOREM IN ERGODIC THEORYNATARAJAN S.1972; TEOR. VEROJAT. PRIMEN.; S.S.S.R.; DA. 1972; VOL. 17; NO 2; PP. 370-372; ABS. RUSSE; BIBL. 3 REF.Serial Issue

PROCESSUS ALEATOIRES QUASI ERGODIQUESFEDORIV RF.1978; OTBOR PEREDACHA INFORM., U.S.S.R.; S.S.S.R.; DA. 1978; NO 53; PP. 16-19; BIBL. 9 REF.Article

Criteria for the non-ergodicity of stochastic processes: application to the exponential back-off protocolFAYOLLE, G; IASNOGORODSKI, R.Journal of applied probability. 1987, Vol 24, Num 2, pp 347-354, issn 0021-9002Article

On the Ergodicity of Banach Spaces with Property (H)ANISCA, Razvan.Extracta mathematicae. 2011, Vol 26, Num 2, pp 165-171, issn 0213-8743, 7 p.Conference Paper

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