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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
pharmacokinetics in the sustained release form is similar to :
the prolonged-release dosage form.
the loading dose needs to be considered
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
principle of superposition

early doses do not affect the pharmacokinetics of subsequent doses
true
principle of superposition

pharmacokinetics after multiple doses can be calculated using:
data from a single dose
principle of superposition

valid for :
linear pharmacokinetics
principle of superposition

exceptions:
-severely non-linear pharmacokinetics
-enzyme induction
-enzyme inhibition
-changing pathophysiology
cp: zero order release I

without loading dose:
(equation)
cpp(t)= kro/ke * (1 - e^-ke * t)
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
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
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
time course of plasma concentration
see graph on page 2 slide 1
delayed release dosage forms

the drug is released with:
some delay (td) after the administration
delayed release dosage forms

the release is:
fast and treated as instantaneous
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
enteric coated tablets:
fast absorption I

valid for:
fast absorption- only the central compartment is used
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)
enteric coated tablets fast and slow absorption graphs
see page 2 slide 4 and 6
enteric coated tablets: slow absorption I

valid for:
slow absorption and fast plasma/tissue equilibration- dosing compartment and central compartment are present
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)]
repeat action dosage forms

the first dose D1 is released:
immediately after the administration


(instantaneous)
repeat action dosage forms

the second dose D2 is released:
with some delay (td), both processes are treated as instantaneous
repeat action dosage forms

pharmacokinetics is given as :
the sum of equations for individual doses (principle of superposition)
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
repeat action dosage forms:
fast absorption I

valid for:
fast absorption and fast plasma/tissue equilibriation- only central compartment is present
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)
repeat action dosage forms:

there is no accumulation from the two doses if cp(td) = 0
true
repeat action dosage forms: fast absorption II
see page 3 slide 3