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Explore the one-compartment model with IV infusion, including zero-order input, first-order output, steady-state concentrations, and strategies for reaching steady state quickly. Learn about loading doses, infusion rates, and the relationship between infusion rate and elimination rate.
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CHAPTER 4 INTRAVENOUS INFUSION
ONE COMPARTMENT MODEL WITH IV INFUSION This can be obtained by high degree of precision by infusing drugs i.v. via a drip or pump in hospitals
PK of Drug Given by IV Infusion Zero-order Input (infusion rate, R) First-order Output (elimination)
Integrated equation Zero-order Input (infusion rate, R) First-order Output (elimination) By integration,
Stopping the Infusion Stopping the infusion before reaching steady state Infusion stops
Stopping the Infusion Equations
Steady State Concentration IV Infusion until reaching Css
Steady State Concentration (Css) Theoretical SS is only reached after an infinite infusion time Rate of elimination = kel Cp
Steady State Concentration (Css) Rate of Infusion = Rate of Elimination The infusion rate (R) is fixed while the rate of elimination steadily increases The time to reach SS is directly proportional to the half-life After one half-life, the Cp is 50% of the CSS, after 2 half-lives, Cp is 75% of the Css …….
Steady State Concentration (Css) In clinical practice, the SS is considered to be reached after five half-lives
Increasing the Infusion Rate If a drug is given at a more rapid infusion rate, a higher SS drug concentration is obtained but the time to reach SS is the same.
Loading Dose plus IV Infusion Loading dose IV infusion DL with IV infusion at the same time DL + IV infusion
Loading Dose plus IV Infusion DL is used to reach SS rapidly
Reaching SS Immediately Let , DL = CssVd But, CssVd = R / kel Therefore, if a DL = R / kel is given SS will be reached immediately but
Reaching SS Immediately IV DL equal to R /kel is given, followed by IV infusion at a rate R