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28 Cards in this Set
- Front
- Back
sustained-release dosage form
similar to the prolonged-release dosage form, in addition to slow, time-dependent drug release, it: |
releases a loading dose immediately
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pharmacokinetics in the sustained release form is similar to :
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the prolonged-release dosage form.
the loading dose needs to be considered |
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in sustained-release dosage form
(first and zero order) |
the description will be derived for the prolonged-release phase with zero-order kinetics; the description for first order release can be obtained in the same way
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principle of superposition
early doses do not affect the pharmacokinetics of subsequent doses |
true
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principle of superposition
pharmacokinetics after multiple doses can be calculated using: |
data from a single dose
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principle of superposition
valid for : |
linear pharmacokinetics
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principle of superposition
exceptions: |
-severely non-linear pharmacokinetics
-enzyme induction -enzyme inhibition -changing pathophysiology |
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cp: zero order release I
without loading dose: (equation) |
cpp(t)= kro/ke * (1 - e^-ke * t)
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cp: zero order release I
loading dose Dl alone would result in: |
the hypothetical time course of plasma concentration given by the equation of one-compartment model:
cpl(t)= Dl/Vd * e^-ke *t |
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cp: zero order release II
the plasma concentration is: |
the sum of the concentrations resulting from the extended release and from the loading dose
cp(t)= kro/ke + ( Dl/Vd - kro/ke) * e^-ke*t |
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cp: zero order release
optimal loading dose, Dlo: |
will completely eliminate the time course of plasma concentration and ensure immediate onset of the steady state:
Dlo= kro * Vd/ke |
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time course of plasma concentration
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see graph on page 2 slide 1
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delayed release dosage forms
the drug is released with: |
some delay (td) after the administration
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delayed release dosage forms
the release is: |
fast and treated as instantaneous
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delayed release dosage forms
pharmacokinetics is similar to pharmacokinetics of ordinary products, with the exception that the time term is modified in place of t--> |
the term (t-td ) is used for the delayed dose
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enteric coated tablets:
fast absorption I valid for: |
fast absorption- only the central compartment is used
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enteric coated tablets:
the time course of plasma concentration is similar to the conventional expression, in place of t, the term--> |
t-td is used
t < td: cp(t)= 0 t > or = td: cp(t)= D/Vd * e^-ke * (t-td) |
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enteric coated tablets fast and slow absorption graphs
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see page 2 slide 4 and 6
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enteric coated tablets: slow absorption I
valid for: |
slow absorption and fast plasma/tissue equilibration- dosing compartment and central compartment are present
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enteric coated tablets: slow absorption I
the time course of plasma concentration is similar to the conventional expression, in place of t: |
t-td is used
t < td: cp(t) = 0 t > or = td: cp(t) = F* D/Vd * ka/ka-ke * [e^-ke * (t-td) - e^-ka * (t-td)] |
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repeat action dosage forms
the first dose D1 is released: |
immediately after the administration
(instantaneous) |
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repeat action dosage forms
the second dose D2 is released: |
with some delay (td), both processes are treated as instantaneous
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repeat action dosage forms
pharmacokinetics is given as : |
the sum of equations for individual doses (principle of superposition)
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repeat action dosage forms
the maximum plasma concentration can be higher than after one dose, if: |
the first dose is not completely eliminated at the time of the second dose
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repeat action dosage forms:
fast absorption I valid for: |
fast absorption and fast plasma/tissue equilibriation- only central compartment is present
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repeat action dosage forms:
the time course of plasma concentration: |
t< td: cp(t)= D1/Vd * e^-ke * t
t> or = td: cp(t)= [cp(td) + D2/Vd] * e^-ke *(t-td) |
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repeat action dosage forms:
there is no accumulation from the two doses if cp(td) = 0 |
true
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repeat action dosage forms: fast absorption II
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see page 3 slide 3
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