Nonlinear Mixed-Effects Modeling
A nonlinear mixed-effects (NLME) model is a statistical model that incorporates both fixed effects (population parameters) and random effects (individual variations). It recognizes correlations within sample subgroups and works with small sample sizes. You can estimate population parameters while considering individual variations using various mixed-effects methods, such as stochastic approximation of expectation-maximization (SAEM), first-order conditional estimate (FOCE), first-order estimate (FO), linear mixed-effects (LME), and restrict LME approximation. For details, see Nonlinear Mixed-Effects Modeling.
Apps
SimBiology Model Builder | Build QSP, PK/PD, and mechanistic systems biology models interactively (Since R2020b) |
SimBiology Model Analyzer | Analyze QSP, PK/PD, and mechanistic systems biology models |
Functions
Objects
Topics
NLME Basics
- Nonlinear Mixed-Effects Modeling
SimBiology® allows you to estimate population parameters (fixed effects) while considering individual variations (random effects) using nonlinear mixed-effect techniques. - Supported Methods for Parameter Estimation in SimBiology
SimBiology supports a variety of optimization methods for least-squares and mixed-effects estimation problems. - Error Models
SimBiology supports constant, proportional, combined, and exponential error models.
NLME Workflows
- Model the Population Pharmacokinetics of Phenobarbital in Neonates
Perform nonlinear mixed-effects modeling using clinical pharmacokinetic data. - Fit PK Parameters Using SimBiology Problem-Based Workflow
Estimate model parameters using a SimBiology problem object.