Journal article

Using Latent Mixed Markov Models for the choice of the best pharmacological treatment


Authors listReuter, M; Hennig, J; Netter, P; Buehner, M; Hueppe, M

Publication year2004

Pages1337-1349

JournalStatistics in Medicine

Volume number23

Issue number9

ISSN0277-6715

DOI Linkhttps://doi.org/10.1002/sim.1754

PublisherWiley


Abstract
The choice of the best pharmacological treatment for an individual patient is crucial to optimize convalescence. Due to their effects on pharmacokinetics variables like gender and age are important factors when the pharmacological regimen is planned. By means of an example from anaesthesiology the usefulness of Latent Mixed Markov Models for choosing the optimal anaesthetic considering patient characteristics is demonstrated. Latent Mixed Markov models allow to predict and compare the quality of recovery from anaesthesia for different patient groups (defined by age and gender and treated with different anaesthetic regimens) in a multivariate non-parametric approach. On the basis of observed symptoms immediately after surgery and a few days later the probabilities for the respective dynamic latent status (like health or illness) and the probabilities for transition from one status to another are estimated depending on latent class membership (patient group). Copyright (C) 2004 John Wiley Sons, Ltd.



Citation Styles

Harvard Citation styleReuter, M., Hennig, J., Netter, P., Buehner, M. and Hueppe, M. (2004) Using Latent Mixed Markov Models for the choice of the best pharmacological treatment, Statistics in Medicine, 23(9), pp. 1337-1349. https://doi.org/10.1002/sim.1754

APA Citation styleReuter, M., Hennig, J., Netter, P., Buehner, M., & Hueppe, M. (2004). Using Latent Mixed Markov Models for the choice of the best pharmacological treatment. Statistics in Medicine. 23(9), 1337-1349. https://doi.org/10.1002/sim.1754



Keywords


dynamic latent statusLatent Mixed Markov ModelNAUSEApharmacological treatmentstatic latent classesTOTAL INTRAVENOUS ANESTHESIAtransition probabilities

Last updated on 2025-02-04 at 04:09