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Multiple-dosing input systems and steady-state kinetics

2 Multiple-dosing input systems and steady-state kinetics. [Pg.25]

Zero-order input and one-compartment disposition (I0D1). The simplest case for achieving a drug plasma concentration between the MEC and MTC is to use a zero-order input. In Fig. 1.17, the six time points show time as measured in half-lives. At 3.3 half-lives, Cp is at approximately 90 percent of its true steady-state value at 5 half-lives, Cp is at approximately 96 percent of its true steady-state value. [Pg.25]

Multiple instantaneous input and one-compartment disposition (IBD1). In [Pg.25]

For multiple intravenous bolus doses, Cp in the nth dosing period is [Pg.26]

As Schoenwald28 points out, the MDF is quite mobile in its application and can be applied to obtain two important concentrations in the design of controlled release delivery systems—Cp max and Cp min. Under multiple-dosing intravenous bolus input, applying MDF to Cp max and Cp mgives Eqs. (1.46) and (1.47)  [Pg.26]




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Input multiplicity

Kinetic multiplicities

Kinetic system

Kinetics systems

Multiple dose

Multiple dosing

Multiple dosing kinetics

Multiple inputs

Multiple steady states

Multiple systems

State multiplicity

Steady state kinetic

Steady state kinetics

Steady state, and kinetics

Steady states, multiplicity

Steady-state system

System inputs

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