jag009 ★★★ NJ, 2012-05-01 21:55 (4814 d 21:58 ago) Posting: # 8484 Views: 4,712 |
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Hi everyone, Could you help me on the following: Assuming the plasma conc-time profile of a drug follows a extravascular (oral) 1st order 2 compartment model represented by the exponential equation: Equation A: C(t)=A*exp(-alpha*t)+B*exp(-beta*t)+C*exp(-k01*t), where C = -(A+B). How do I go about to generate a theoretical bolus IV profile I assumed the equation to be (by remove the last term from equation A): Equation B: C(t)=A*exp(-alpha*t)+B*exp(-beta*t)? I tried that but the AUC from a equation A did not equal to equation B. Am I doing something wrong? Thanks John |
Helmut ★★★ ![]() ![]() Vienna, Austria, 2012-05-02 05:24 (4814 d 14:29 ago) @ jag009 Posting: # 8485 Views: 3,805 |
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Hi John! ❝ Equation A: C(t)=A*exp(-alpha*t)+B*exp(-beta*t)+C*exp(-k01*t), where C = -(A+B). ❝ I assumed the equation to be (by remove the last term from equation A): ❝ Equation B: C(t)=A*exp(-alpha*t)+B*exp(-beta*t)? Since you are using Phoenix/WinNonlin look up in the User’s Guide how hybrid constants (A/α, B/β) are calculated from rate constants (iv bolus: Model 7, ev no lag time: Model 11). See the difference? You cannot simply drop the C, since A and B are differently calculated in these models. k01 in the ev model is part of A and B – therefore if you simply drop C you cannot use the ev model’s A and B in the iv model. Assuming F=1 calculate A and B for the iv model from D, V, α, β, and k21 according to the formula of Model 7. Then your “Equation B” should work (untested!). — Dif-tor heh smusma 🖖🏼 Довге життя Україна! ![]() Helmut Schütz ![]() The quality of responses received is directly proportional to the quality of the question asked. 🚮 Science Quotes |
jag009 ★★★ NJ, 2012-05-04 00:54 (4812 d 18:59 ago) @ Helmut Posting: # 8509 Views: 3,716 |
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Hi Helmut, Thanks! I went ahead and refitted with a microconstant model to get V, Cl (etc) and then use the parameters with an IV bolus model to generate the IV profile. John |