kw.\*:("Modèle compartimental")
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Quick method for the calculation of the absorption rate constant of the linear one-compartment model using all available blood level dataMACHERAS, P.International journal of pharmaceutics. 1984, Vol 19, Num 3, pp 339-343, issn 0378-5173Article
Interpretation of area under the curve measurements for drugs subjects to enterohepatic cyclingSHEPARD, T. A; REUNING, R. H; AARONS, L. J et al.Journal of pharmaceutical sciences. 1985, Vol 74, Num 2, pp 227-228, issn 0022-3549Article
Pharmacokinetic calculator program for generation of initial parameter estimates from a three-compartment infusion modelHENDERSON, J. D; OLSON, R. D; RAVIS, W. R et al.Journal of pharmacological methods. 1985, Vol 14, Num 41, pp 13-24, issn 0160-5402Article
Structural equivalence and exhaustive compartmental modelingVAJDA, S.Mathematical biosciences. 1984, Vol 69, Num 1, pp 57-75, issn 0025-5564Article
Physiologically based pharmacokinetic modeling: principles and applicationsGERLOWSKI, L. E; JAIN, R. K.Journal of pharmaceutical sciences. 1983, Vol 72, Num 10, pp 1103-1127, issn 0022-3549Article
Identification d'un modèle pharmacocinétique bicompartimental = Identification of a bicompartimental pharmacokinetic modelGEISZ, W.Control and computers. 1984, Vol 12, Num 2, pp 51-54, issn 0730-9538Article
Development and utilization of physiologically based pharmacokinetic models for toxicological applicationsHON-WING LEUNG.Journal of toxicology and environmental health. 1991, Vol 32, Num 3, pp 247-267, issn 0098-4108, 21 p.Article
A STOCHASTIC APPROACH FOR THE INTERPRETATION OF SINGLE PULSE EXPERIMENTS IN MORPHOLOGICAL MULTICOMPARTMENTS OF RENEWING AND EXPONENTIALLY GROWING CELL POPULATIONIZQUIERDO JM; PEREZ C.1983; JOURNAL OF THEORETICAL BIOLOGY; ISSN 0022-5193; GBR; DA. 1983; VOL. 101; NO 1; PP. 39-75; BIBL. 27 REF.Article
STRUCTURAL PROPERTIES OF COMPARTMENTAL MODELSANDERSON DH.1982; MATH. BIOSCI.; ISSN 0025-5564; USA; DA. 1982; VOL. 58; NO 1; PP. 61-81; BIBL. 22 REF.Article
Calculations and application of mean residence times for drugs which demonstrate one-compartment distribution and Michaelis-Menten eliminationCOOK, J. A; GWILT, P. R.Pharmaceutical research. 1988, Vol 5, Num 3, issn 0724-8741, 196Article
Controversy. III: To model or not to modelCOLBURN, W. A.Journal of clinical pharmacology. 1988, Vol 28, Num 10, pp 879-888, issn 0091-2700Article
Development of a program package for modelling biochemicale systemsANFREVILLE, R; CHAMPARNAUD, G; MAGOT, T et al.International journal of bio-medical computing. 1985, Vol 16, Num 3-4, pp 245-256, issn 0020-7101Article
Segmentally continuous input functions in linear multicomponent systemsSÜVERKRÜP, R.Journal of pharmaceutical sciences. 1985, Vol 74, Num 2, pp 136-141, issn 0022-3549Article
Application expérimentale d'un système informatique de description et d'identification de pharmacocinétique non linéaire: phénytoïne = Data processing experimental applications for description and identification of non linear pharmacokinetics: phenytoineSEGUI, A; PERCHERON, E; LEVERGE, R et al.Journal de pharmacie clinique (Paris). 1985, Vol 4, pp 49-58, issn 0291-1981, h. sér. 1Article
The possible range of values for apparent volume of distribution at steady-state when disposition may be characterized by a tri-exponential functionCOLLIER, P. S.International journal of pharmaceutics. 1984, Vol 18, Num 3, pp 345-352, issn 0378-5173Article
Structural identification of large systems by reduction to subsystems: VLDL triglyceridesEISENFELD, J; GRUNDY, S. M.Mathematical biosciences. 1983, Vol 66, Num 1, pp 129-149, issn 0025-5564Article
How many compartments do we really need?BENVENUTI, Luca; FARINA, Lorenzo.Proceedings of the American Control Conference. 2002, pp 4614-4619, issn 0743-1619, isbn 0-7803-7298-0, 6Vol, 6 p.Conference Paper
Etude et modélisation de la cinétique d'adsorption des pesticides dans le sol = Adsorption kinetics study and modelisation of pesticides in soilsJAMET, P; THOISY, J.-C; LAREDO, C et al.Les Colloques de l'I.N.R.A. 1985, Num 31, pp 135-146, issn 0293-1915Article
Effect of nonlinear protein binding on equilibration times for different initial conditionsBAYNE, W. F; HWANG, S. S.Journal of pharmaceutical sciences. 1985, Vol 74, Num 2, pp 120-123, issn 0022-3549Article
A stochastic model of particle shatteringGRIFFITH, W. S; KRYSCIO, R. J; PURDUE, P et al.Advances in applied probability. 1984, Vol 16, Num 1, pp 70-87, issn 0001-8678Article
Nonparametric pharmacokinetic calculations: one-compartment open modelSHELVER, W. H; FARRIS, F. F.Journal of pharmaceutical sciences. 1983, Vol 72, Num 10, pp 1218-1221, issn 0022-3549Article
Systèmes biologiques et controle optimal = Biological systems and optimum controlCHERRUAULT, Y.Biomedicine & pharmacotherapy. 1983, Vol 37, Num 4, pp 194-197, issn 0753-3322Article
Compartmental model analysis in pharmacokineticsFLEISHAKER, J. C; SMITH, R. B.Journal of clinical pharmacology. 1987, Vol 27, Num 12, pp 922-926, issn 0091-2700Article
The role of nonreal eigenvalues in the identification of cycles in a compartmental systemEISENIELD, J; BELTZ, W. F; GRUNDY, S. M et al.Mathematical biosciences. 1984, Vol 71, Num 1, pp 41-55, issn 0025-5564Article
An incremental method for the study of the absorption of drugs whose kinetics are described by a two-compartment model: estimation of the microscopic rate constantsGERARDIN, A; WANTIEZ, D; JAOUEN, A et al.Journal of pharmacokinetics and biopharmaceutics. 1983, Vol 11, Num 4, pp 401-424, issn 0090-466XArticle