1.5 : 약동학: 약동학의 기본 수학 원리: 미적분과 그래프

Pharmacokinetic models view drugs within the body as dynamic entities and rely on calculus as a vital tool for quantitative drug movement analysis.

Differential calculus analyzes the rates of change. It helps determine the drug dissolution rate in biofluids or how drug concentrations change over time.

It also helps estimate important pharmacokinetic parameters dictating drug dosing regimens.

Integral calculus calculates total drug exposure or the area under concentration-time curves, providing insights into drug pharmacokinetics.

Graphical representations, such as concentration-time curves, provide valuable insights into drug absorption, distribution, metabolism, and excretion patterns.

Curve fitting or finding the best mathematical model to fit experimental data helps estimate pharmacokinetic parameters. This aids drug development and dose optimization.

Linear regression helps establish relationships between drug concentrations and time.

It enables the estimation of critical pharmacokinetic parameters, providing insights into drug behavior in the body.