Symbolic Equation for the Instantaneous Amount of Substance in Linear Compartmental Systems: Software Furnishing the Coefficients Involved in it
暂无分享,去创建一个
Francisco Garcia-Sevilla | Ramón Varón | Manuela García-Moreno | R. Díaz-Sierra | E. Arribas | M. García-Moreno | R. Varón | M. Garcia-Meseguer | F. García-Sevilla | J. M. Villalba | Enrique Arribas | Rubén Díaz-Sierra | Francisco Garcia-Molina | M. J. García-Meseguer | F. García-Molina
[1] R Varón,et al. General linear compartment model with zero input: II. The computerized derivation of the kinetic equations. , 1995, Bio Systems.
[2] S H Moolgavkar,et al. Two-event model for carcinogenesis: biological, mathematical, and statistical considerations. , 1990, Risk analysis : an official publication of the Society for Risk Analysis.
[3] Haiyung Cheng. A method for calculating the mean residence times of catenary metabolites , 1991, Biopharmaceutics & drug disposition.
[4] H. Bisswanger,et al. A method, based on statistical moments, to evaluate the kinetic parameters involved in unstable enzyme systems , 2008 .
[5] D. Bevan,et al. Compartmental analysis of the disposition of benzo[a]pyrene in rats. , 1988, Carcinogenesis.
[6] Enrique Arribas,et al. wREFERASS: Rate Equations for Enzyme Reactions at Steady State under MS-Windows , 2010 .
[7] R Varón,et al. Use of a windows program for simulation of the progress curves of reactants and intermediates involved in enzyme-catalyzed reactions. , 2000, Bio Systems.
[8] J. Jacquez. Compartmental analysis in biology and medicine , 1985 .
[9] Yuichi Kimura,et al. PET kinetic analysis—compartmental model , 2006, Annals of nuclear medicine.
[10] K. Chou. Applications of graph theory to enzyme kinetics and protein folding kinetics. Steady and non-steady-state systems. , 2020, Biophysical chemistry.
[11] M. García-Moreno,et al. Mean residence times in linear compartmental systems. Symbolic formulae for their direct evaluation , 2003, Bulletin of mathematical biology.
[12] R. Varón,et al. I. Transient phase kinetics of enzyme reactions. , 1981, Journal of theoretical biology.
[13] C Hoeschen,et al. Uncertainty and sensitivity analysis of biokinetic models for radiopharmaceuticals used in nuclear medicine. , 2010, Radiation protection dosimetry.
[14] C. Kilts,et al. Compartmental Modeling of 11C-HOMADAM Binding to the Serotonin Transporter in the Healthy Human Brain , 2008, Journal of Nuclear Medicine.
[15] General linear compartment model with zero input: III. First passage residence time of enzyme systems. , 1995, Bio Systems.
[16] Aldo Rescigno,et al. On the use of pharmacokinetic models. , 2004, Physics in medicine and biology.
[17] E. Arribas,et al. Mean Lifetime and First-Passage Time of the Enzyme Species Involved in an Enzyme Reaction. Application to Unstable Enzyme Systems , 2008, Bulletin of mathematical biology.
[18] M H Green,et al. Introduction to modeling. , 1992, The Journal of nutrition.
[19] R Varón,et al. Time course equations of the amount of substance in a linear compartmental system and their computerized derivation. , 2001, Bio Systems.
[20] J. Hearon,et al. THEOREMS ON LINEAR SYSTEMS * , 1963, Annals of the New York Academy of Sciences.
[21] Aladdin Ayesh. Introduction to Modelling , 2002 .
[22] Barbara Juillet,et al. Parameter Estimation for Linear Compartmental Models—A Sensitivity Analysis Approach , 2009, Annals of Biomedical Engineering.
[23] M. Morales,et al. Analytical description of the effects of modifiers and of enzyme multivalency upon the steady state catalyzed reaction rate , 1953 .
[24] J. Masiá-Pérez,et al. An alternative analysis of enzyme systems based on the whole reaction time: evaluation of the kinetic parameters and initial enzyme concentration , 2007 .
[25] Enrique Arribas,et al. Computerized evaluation of mean residence times in multicompartmental linear system and pharmacokinetics , 2011, J. Comput. Chem..
[26] M. Weiss,et al. The relevance of residence time theory to pharmacokinetics , 2005, European Journal of Clinical Pharmacology.
[27] General linear compartment model with zero input: I. Kinetic equations. , 1995, Bio Systems.
[28] A. Rescigno. A contribution to the theory of tracer methods. , 1954, Biochimica et biophysica acta.
[29] R Lal,et al. Calculation and utilization of component matrices in linear bioscience models. , 1990, Mathematical biosciences.
[31] P. Veng‐Pedersen. Mean time parameters dealing with the tissue distribution of drugs: limitations and extensions. , 1989, Journal of Pharmacy and Science.
[32] Ben van Ommen,et al. Nutritional Systems Biology Modeling: From Molecular Mechanisms to Physiology , 2009, PLoS Comput. Biol..
[33] Density functions of residence times for deterministic and stochastic compartmental systems. , 2002, Mathematical biosciences.