Continuous Time Modeling in the Behavioral and Related Sciences

Kees van Montfort is a professor of Quantitative Research Methodology at the Nyenrode Business Universiteit (Department of Marketing and Supply Chain Management) and a professor of Biostatistics at the Erasmus University Rotterdam (Department of Oncology). He is currently working on quantitative data analyses with researchers from several departments of the Nyenrode Business Universiteit and the Erasmus University Rotterdam. Additionally, he is pursuing the development of new statistical methods and techniques in the field of structural equation models, state space models and survival analysis.Johan H.L. Oud is an associate professor at the Behavioural Science Institute of Radboud University, Nijmegen, the Netherlands, and visiting professor at Padjadjaran University, Bandung, Indonesia. His research interests are in family relations, structural equation modeling (SEM), longitudinal research, monitoring system construction, and continuous time analysis by means of SEM. He haspublished a series of papers and book chapters, and edited several books, in these fields.  He introduced the use of structural equation modeling into discrete-time and continuous-time state space modeling. Manuel C. Voelkle is a professor of Psychological Research Methods at the Humboldt Universität zu Berlin and an adjunct researcher at the Max Planck Institute for Human Development. His research interests chiefly concern the design and analysis of multivariate empirical studies, with an emphasis on the use of structural equation models for the analysis of longitudinal data. Most of his methodological work addresses continuous time modeling and analyzing the intricate relationship of between- and within-person differences in psychological constructs as they evolve over time. He collaborates closely with other researchers in the study of developmental dynamics in affective and cognitive functioning.

• Preface.- List of contributors.- First- and Higher-Order Continuous Time Models for Arbitrary N Using SEM.- A Continuous Time Approach to Intensive Longitudinal Data: What, Why and How?.- On Fitting a Continuous Time Stochastic Process Model in the Bayesian Framework.- Understanding the Time Course of Interventions with Continuous Time Dynamic Models.- Continuous-Time Modeling of Panel Data with Network Structure.- Uses and Limitation of Continuous-Time Models to Examine Dyadic Interactions.- Makes Religion Happy - or Makes Happiness Religious? An Analysis of a Three-Wave Panel Using and Comparing Discrete and Continuous Time Techniques.- Mediation Modeling: Differing Perspectives on Time Alter Mediation Inferences.- Stochastic Differential Equation Models with Time-Varying Parameters.- Robustness of Time Delay Embedding to Sampling Interval Misspecification.- Recursive Partitioning in Continuous Time Analysis.- Continuous versus Discrete Time Modelling in Growth and Business Cycle Theory.- Continuous Time State Space Modeling with an Application to High-Frequency Road Traffic Data.- Continuous Time Modelling Based on an Exact Discrete Time Representation.- Implementation of Multivariate Continuous-Time ARMA Models.- Langevin and Kalman Importance Sampling for Nonlinear Continuous-Discrete State Space Models.