Multi-State Survival Models for Interval-Censored Data

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A01=Ardo van den Hout
Ab Ilit
approximation
Author_Ardo van den Hout
baseline
Baseline Hazard
Category=JHBC
Category=PBT
constant
dead
Dead State
dementia progression research
den
Eigenvalue Decomposition
epidemiological modeling
eq_bestseller
eq_isMigrated=1
eq_isMigrated=2
eq_nobargain
eq_non-fiction
eq_society-politics
Fixed Effects Model
Frailty Model
Frailty Term
Gauss Hermite Quadrature
Gompertz Model
hazards
hout
Interval Censoring
interval-censored survival modeling applications
Kernel Density Estimation
Left Truncation
Living States
longitudinal data analysis
Markov chain analysis
medical statistics
Model Ii
Multi-state Model
Multi-state Process
piecewise
Piecewise Constant Approximation
Piecewise Constant Hazard
Posterior Probabilities
process
Scoring Algorithm
Silverman's Rule
Silverman’s Rule
stochastic processes
Survival Model
Transition Probabilities
Transition Probability Matrix
van
Weibull Model

Product details

  • ISBN 9781466568402
  • Weight: 476g
  • Dimensions: 156 x 234mm
  • Publication Date: 02 Dec 2016
  • Publisher: Taylor & Francis Inc
  • Publication City/Country: US
  • Product Form: Hardback
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Multi-State Survival Models for Interval-Censored Data introduces methods to describe stochastic processes that consist of transitions between states over time. It is targeted at researchers in medical statistics, epidemiology, demography, and social statistics. One of the applications in the book is a three-state process for dementia and survival in the older population. This process is described by an illness-death model with a dementia-free state, a dementia state, and a dead state. Statistical modelling of a multi-state process can investigate potential associations between the risk of moving to the next state and variables such as age, gender, or education. A model can also be used to predict the multi-state process.

The methods are for longitudinal data subject to interval censoring. Depending on the definition of a state, it is possible that the time of the transition into a state is not observed exactly. However, when longitudinal data are available the transition time may be known to lie in the time interval defined by two successive observations. Such an interval-censored observation scheme can be taken into account in the statistical inference.

Multi-state modelling is an elegant combination of statistical inference and the theory of stochastic processes. Multi-State Survival Models for Interval-Censored Data shows that the statistical modelling is versatile and allows for a wide range of applications.

Ardo van den Hout

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