Figure 5. The absorption function after oral administration of morphine: The inverse Gaussian density (Equation 16, appendix 1) was chosen as an input function for the description of morphine absorption. [15]It provides flexibility and appropriate asymptotic behavior. The graph of the function fA(t)=[radical] MAT/2 [Greek small letter pi] CVA2t3e sup [-(t-MAT)(2)/2CVA2MATt] is drawn using the original parameters of participant 1 (i.e., MAT = 3.793 and CVA2= 1.68 [thick line]). For comparison, the traditional approach to absorption is depicted as a dotted line. In the traditional approach, the rate of absorption dA/dt is given by the product of the absorption rate constant, k (a), and the amount remaining to be absorbed, Aa: da/dt = ka[middle dot] Aa. The amount remaining to be absorbed is given by Aa= F [middle dot] Dor[middle dot] e-kat. Thus, the rate of absorption over time is calculated as d/dt=ka[middle dot] Dor[middle dot] e-kot(dotted line).

Figure 5. The absorption function after oral administration of morphine: The inverse Gaussian density (Equation 16, appendix 1) was chosen as an input function for the description of morphine absorption. [15]It provides flexibility and appropriate asymptotic behavior. The graph of the function fA(t)=[radical] MAT/2 [Greek small letter pi] CVA2t3e sup [-(t-MAT)(2)/2CVA2MATt] is drawn using the original parameters of participant 1 (i.e., MAT = 3.793 and CVA2= 1.68 [thick line]). For comparison, the traditional approach to absorption is depicted as a dotted line. In the traditional approach, the rate of absorption dA/dt is given by the product of the absorption rate constant, k (a), and the amount remaining to be absorbed, Aa: da/dt = ka[middle dot] Aa. The amount remaining to be absorbed is given by Aa= F [middle dot] Dor[middle dot] e-kat. Thus, the rate of absorption over time is calculated as d/dt=ka[middle dot] Dor[middle dot] e-kot(dotted line).

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