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Hierarchical model of memory and memory lossSUTTON, J. P; BEIS, J. S; TRAINOR, L. E. H et al.Journal of physics. A, mathematical and general. 1988, Vol 21, Num 23, pp 4443-4454, issn 0305-4470Article

Hierarchical modeling : into statistical practiceZASLAVSKY, Alan M.Journal of statistical planning and inference. 2006, Vol 136, Num 4, pp 1469-1472, issn 0378-3758, 4 p.Article

Critical behaviour of Dyson's hierarchical model with random fieldRODGERS, G. J; BRAY, A. J.Journal of physics. A, mathematical and general. 1988, Vol 21, Num 9, pp 2177-2185, issn 0305-4470Article

Scaling laws in hierarchical clustering models with Poisson superpositionHEGYI, S.Physics letters. Section B. 1994, Vol 327, Num 1-2, pp 171-178, issn 0370-2693Article

MODELE HIERARCHIQUE DE LA TURBULENCEZIMIN VD.1981; IZVEST. AKAD. NAUK S.S.S.R., FIZ. ATMOSF. OKEANA; SUN; DA. 1981; VOL. 17; NO 12; PP. 1265-1273; ABS. ENG; BIBL. 10 REF.Article

THE GEOMETRICAL HIERARCHY MODEL AND N=1 SUPERGRAVITYOVRUT BA; RABY S.1983; PHYSICS LETTERS SECTION B; ISSN 0370-2693; NLD; DA. 1983; VOL. 125; NO 4; PP. 270-274; BIBL. 9 REF.Article

Modèles scalaires de la théorie quantique du champ p adique et modèle hiérarchiqueLERNER, E. Y; MISSAROV, M. D.Teoretičeskaâ i matematičeskaâ fizika. 1989, Vol 78, Num 2, pp 248-257, issn 0564-6162Article

Hierarchical model of a vector ferromagnet. Self-similar block-spin distributions and the Lee-Yang theoremKOZITSKY, Y. V.Reports on mathematical physics. 1988, Vol 26, Num 3, pp 429-445, issn 0034-4877Article

Borel summability of the perturbation series in a hierarchical λ(△φ)4 modelGAWEDZKI, K; KUPIAINEN, A; TIROZZI, B et al.Journal of statistical physics. 1984, Vol 36, Num 1-2, pp 145-162, issn 0022-4715Article

Structural readjustment effects in cluster-cluster aggregationMEAKIN, P; JULLIEN, R.Journal de physique (Paris). 1985, Vol 46, Num 9, pp 1543-1552, issn 0302-0738Article

Phénomène de séparation de phases dans le modèle φ4-hiérarchiqueBLEKHER, P. M.Teoretičeskaâ i matematičeskaâ fizika. 1984, Vol 61, Num 2, pp 226-240, issn 0564-6162Article

THEOREME CENTRAL LIMITE POUR UN MODELE HIERARCHIQUE DE DYSON DANS LE CAS DE FAIBLES BETANAIMZHANOV A.1981; ESPEHI MAT. NAUK; ISSN 0042-1316; SUN; DA. 1981; VOL. 36; NO 1; PP. 219-220; BIBL. 2 REF.Article

HIERARCHICAL MODELING OF OPERATING SYSTEM STRUCTURE AND BEHAVIORRIDDLE WE.1972; IN: ASSOC. COMPUT. MACH. ANN. CONF. PROC. BOSTON, 1972; NEW YORK; ASSOC. COMPUT. MACH.; DA. 1972; VOL. 2; PP. 1105-1127; BIBL. 24 REF.Conference Proceedings

Parisi's overlap function for the spin glass model on the hierarchical latticeNOKURA, K.Progress of theoretical physics. 1986, Vol 76, Num 1, pp 23-36, issn 0033-068XArticle

Spectral localization in the hierarchical anderson modelKRITCHEVSKI, Evgenij.Proceedings of the American Mathematical Society. 2007, Vol 135, Num 5, pp 1431-1440, issn 0002-9939, 10 p.Article

A nontrivial renormalization group fixed point for the Dyson-Baker hierarchical modelKOCH, H; WITTWER, P.Communications in mathematical physics. 1994, Vol 164, Num 3, pp 627-647, issn 0010-3616Article

Analyzing'omics data using hierarchical modelsHONGKAI JI; SHIRLEY LIU, X.Nature biotechnology (Print). 2010, Vol 28, Num 4, pp 337-340, issn 1087-0156, 4 p.Article

Renormalisation of a hierarchical φ34 modelDORLAS, T. C.Journal of physics. A, mathematical and general. 1988, Vol 21, Num 8, pp 1753-1758, issn 0305-4470Conference Paper

Assessing assessments of school performance: The case of CaliforniaTOBIAS, Justin L.The American statistician. 2004, Vol 58, Num 1, pp 55-63, issn 0003-1305, 9 p.Article

Fraktale und hierarchische Modelle in der Polymerforschung = Fractal and hierarchical models in polymer scienceBLUMEN, A; SCHNOÊRER, H.Angewandte Chemie. 1990, Vol 102, Num 2, pp 158-170, issn 0044-8249, 13 p.Article

Combining census, dual-system, and evaluation study data to estimate population sharesZASLAVSKY, A. M.Journal of the American Statistical Association. 1993, Vol 88, Num 423, pp 1092-1105, issn 0162-1459Article

Fouldś hierarchical model of psychiatric illness in a Dutch cohort: a re-evaluationDE JONG, A; GIEL, R; LINDEBOOM, E. G et al.Psychological medicine (Print). 1984, Vol 14, Num 3, pp 647-654, issn 0033-2917Article

RENORMALIZATION GROUP STUDY OF A CRITICAL LATTICE MODELGAWEDZKI K; KUPIANIEN A.1982; COMMUN. MATH. PHYS.; ISSN 0010-3616; DEU; DA. 1982; VOL. 83; NO 4; PP. 469-492; BIBL. 1 REF.Article

RENORMALIZATION GROUP APPROACH TO THE HIEARCHICAL MODELCOLLET P.1979; LECTURE NOTES PHYS.; DEU; DA. 1979; VOL. 106; PP. 149-164; BIBL. 9 REF.Conference Paper

YANG-LEE EDGE SINGULARITY IN THE HIERARCHICAL MODELBAKER GA JR; FISHER ME; MOUSSA P et al.1979; PHYS. REV. LETTERS; USA; DA. 1979; VOL. 42; NO 10; PP. 615-618; BIBL. 11 REF.Article

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