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氧化苦参碱经皮给药的药物动力学研究 被引量:5
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作者 王建明 周永强 +1 位作者 程立华 徐美术 《中医药信息》 2004年第1期54-55,共2页
氧化苦参碱是传统中药苦参的有效成分之一 ,具有抗心律不齐作用。其经皮给药后为双室模型 ,动力学方程为 :C =- 4.4 492 8·e- 0 .2 0 94 79t+ 3.6 5 72 9·e- 0 .119990t+ 0 .79199·e- 0 .0 2 9358t,其中T(peak)为8.88h ,... 氧化苦参碱是传统中药苦参的有效成分之一 ,具有抗心律不齐作用。其经皮给药后为双室模型 ,动力学方程为 :C =- 4.4 492 8·e- 0 .2 0 94 79t+ 3.6 5 72 9·e- 0 .119990t+ 0 .79199·e- 0 .0 2 9358t,其中T(peak)为8.88h ,C(max)为 1.198μg·ml- 1,AUC为 36 .2 17(μg·ml)·h- 1。同时血药HPLC图谱表明经皮给药的氧化苦参碱不转化为苦参碱。 展开更多
关键词 氧化苦参碱 经皮给 药动学方程 研究
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Study of Linearization of Hill Dose-Effect Curve with Metabolic Velocity Instead of Drug Concentration
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作者 Run-Nan LIU Yu TANG +7 位作者 Ping-An LIU Wen-Long LIU Qi-Meng FAN Si-Yang CHEN Peng HE Hai-Ying LI Fu-Yuan HE Kai-Wen DENG 《Digital Chinese Medicine》 2018年第3期198-210,共13页
Objective To explore the velocity-effect relationship in order to the establish linearization of effect on an equation with regard to the consistency of the Hill dose-effect expression with the metabolic kinetics of r... Objective To explore the velocity-effect relationship in order to the establish linearization of effect on an equation with regard to the consistency of the Hill dose-effect expression with the metabolic kinetics of receptors.Methods The linear velocity-effect expression was obtained by solving multivariant differential equation groups,which were established to compare the coincidences and basic relations between the Hill dose-effect and metabolic kinetic Michaelis-Menten equation for receptors.The validation test was conducted with acetylcholine,adrenaline,and their mixture as model drugs.Results The linear velocity-effect modelling was represented in vivo or in vitro,for single and multidrug systems.Pharmacodynamic parameters,especially suitable for multicomponent CMM formulas,could be determined and calculated for single or multicomponent formulas at high saturating or low linear concentration for receptors.The validation test showed that the pharmacodynamic parameters of acetylcholine were:k,2.675×10^-3s^-1;ka,5.786×10^-9s^-1;km,2.500×10^-7s^-1;α,4.619×10^9张s·mg^-1;E0,13张(P<0.01)and those of adrenaline were:k,1.415×10^-3s^-1;ka,5.846×10^-9s^-1;km,2.300×10^-7s^-1;α,-1.627×10^9张s·m g^-1;E0,9.2张(P<0.01).For the mixture of the two components,the values were:α,1.375×1010张s·m g^-1;-6.150×10^9张s m g^-1for acetylcholine and adrenaline,respectively,and E0was7.08张in both,with the other parameters unchanged(P<0.01).Conclusion The velocity-effect equation can linearize the Hill dose-effect relationship,which can be applied to study the pharmacodynamics and availability of CMM formulations in vivo and in vitro. 展开更多
关键词 Hill dose-effect equation Velocity-effect equation Pharmacodynamics with chromatographic fingerprint (PDCF) Pharmacy metrology with chromatographic fingerprint (PMCF) Pharmacokinetics with chromatographic fingerprint (PKCF) Availability of CMM formulas Acetylcholine ADRENALIN Quantitative pharmacology
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