Dr. Phil Rowe Reader in Pharmaceutical Computing
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Transcript Dr. Phil Rowe Reader in Pharmaceutical Computing
ADME lecture 5
Contents ...
• Constant i.v. infusion
• Multiple dosing
Part 1
Constant i.v. infusion
Constant i.v. infusion
Drug in solution
in sterile saline
Constant
rate infusion
pump
Flexible plastic catheter
inserted into a vein
Constant i.v. infusion
Input (Rinf)
Is fixed
Rate of change in Ab
Depends upon balance
between Input & Output
V
Output
Varies with
body load
i.v. Infusion
Elim = Rinf
Css
Elim < Rinf
Elim << Rinf
Predicting Css
Css =
Rinf
Clearance
This equation is general i.e. it is not
restricted to one compartment
models.
Calculating infusion rate
We want to achieve a Css of 15 mg/L.
Clearance = 3 Litre/h
Css = Rinf / Cl
Rinf = Css x Cl
= 15 mg/L x 3 Litre/h
= 45 mg/h
Need for a loading dose
No effective treatment for (approx) first 4 hours
Use of a loading dose
Immediately effective treatment
With loading dose
No loading dose
Calculating loading dose
Concentration achieved = Loading dose
Vol Dis
C = LD
V
LD = C x V
(LD is given i.v., so no need to consider F)
• Target conc = 15 mg/L
• Vol dis
= 50 Litres
LD = 15 mg/L x 50 L
= 750 mg
Part
Multiple dosing
Accumulation
Much of previous dose still present
Previous dose almost fully eliminated
“Steady state”
Amount
eliminated
<< 1 dose
Amount
eliminated
< 1 dose
Amount
eliminated
= 1 dose
Concentrations at
Steady State
Css,max = “Peak”
Css
(Average)
Css,min = “Trough”
Predicting Css
Fractional
bioavailability
Individual
dose size
Css = F . D
Cl .
Clearance
Dosage
interval
e.g. If doses given twice daily, = 12 hours.
Example calculation
What daily dose of Lithium to achieve Css of 0.8
mMole/L, given that:
F = 100%
Cl = 1.5 L/h
Css = F.D
Cl.
rearranges to:
D = 0.8 mMole/L x 1.5 L/h x 24 h
1.0
= 28.8 mMole
D = Css.Cl.
F
Terms with which you
should be familiar ...
Infusion
Steady state
Loading dose
Accumulation
Css (Pronounced “C bar SS”)
Css,max
Css,min
Dosage interval ()
What you should be
able to do
Describe
why the graph of concentration versus
time of infusion adopts its distinctive shape.
Calculate a rate of infusion from intended Css
and clearance (etc).
Describe the purpose of a Loading Dose
Calculate an appropriate LD from Css & V
Describe accumulation and explain why a steady
state is eventually achieved.
Predict
Css from F, D Cl and (etc).