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Pharmacodynamic Modeling for Change of Locomotor Activity by Methylphenidate in Rats
Authors:Aoyama  Takao  Yamamoto  Koujirou  Kotaki  Hajime  Sawada  Yasufumi  Iga  Tatsuji
Institution:(1) Department of Pharmacy, University of Tokyo Hospital, Faculty of Medicine, University of Tokyo, Hongo, Bunkyo-ku, Tokyo, 113, Japan;(2) Department of Pharmaceutics, Faculty of Pharmaceutical Science, University of Kyusyu, Maidashi, Higashi-ku, Fukuoka, 812-82, Japan
Abstract:Purpose. The locomotive activity changes after intravenous (i.v.) administration of methylphenidate (MPD) in rats were pharmacodynamically analyzed. Methods. MPD concentration in plasma, MPD concentration and dopamine (DA) level in striatal dialysate collected by microdialysis method, and the locomotor activity after i.v. administration of MPD (2, 5 and 10 mg/kg doses) were used for the analysis. Results. The transport of MPD from plasma to the interstitial fluid in the brain could be expressed by the linear two-compartment model. The clockwise hysteresis between the MPD concentration and the DA level in the dialysate could be explained by the pharmacodynamic model considering Michaelis-Menten type reuptake process of the extracellular DA into the terminal of the dopaminergic nerve and its competitive inhibition by the extracellular MPD. The inhibition constant (Ki) of MPD for DA reuptake was estimated to be 41.3 ± 73.8 nM (mean ± SE), which was closely consistent with the in vitro value after correction with dialysis recovery. The relationship between DA level in dialysate and locomotor activity was expressed by the Emax model considering two contrary effects, hyperkinesia and stereotypy. The bi-phasic locomotor activity-time profiles after high dose of MPD could be represented by this model. Conclusions. The developed model made it possible to explain the tolerance in DA increase and the complicated locomotive change induced by MPD, and may be useful for other DA reuptake inhibitors, such as amphetamine and methamphetamine.
Keywords:methylphenidate  rats  locomotor activity  pharmacodynamic modeling  Emax model
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