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Offender-Based Transition Matrix×Group-Based Trajectory Model×
DomeniuCriminologyCriminology
FamilieProcess / pipelineRegression model
Anul apariției19881993
Autorul originalAlfred Blumstein, Jacqueline Cohen, Somnath Das & Soumyo D. MoitraDaniel S. Nagin & Kenneth C. Land
TipMarkov-style transition-matrix description of crime-type switchingFinite-mixture model of longitudinal developmental trajectories
Sursa seminalăBlumstein, A., Cohen, J., Das, S., & Moitra, S. D. (1988). Specialization and seriousness during adult criminal careers. Journal of Quantitative Criminology, 4(4), 303–345. DOI ↗Nagin, D. S., & Land, K. C. (1993). Age, criminal careers, and population heterogeneity: Specification and estimation of a nonparametric, mixed Poisson model. Criminology, 31(3), 327–362. DOI ↗
Denumiri alternativeCrime-Switch Matrix, Offense-Type Transition Matrix, Specialization Transition Matrix, Markov Crime-Switching AnalysisGBTM, Group-Based Modeling of Development, Nagin Trajectory Model, Semiparametric Group-Based Modeling
Înrudite34
RezumatAn offender-based transition matrix describes the probability that an offender's next offense is of a particular crime type given the type of the current offense. Introduced to criminology by Blumstein, Cohen, Das, and Moitra in 1988, it treats each individual's ordered sequence of offenses as a Markov-style process and asks the central question of the specialization-versus-versatility debate: do offenders tend to repeat the same kind of crime, or do they switch freely across crime types?Group-based trajectory modeling (GBTM) is a finite-mixture method that identifies clusters of individuals who follow similar developmental paths of a behavior — most famously offending — over age or time. Introduced to criminology by Daniel Nagin and Kenneth Land in 1993, it replaces the assumption of a single average trajectory with a small number of distinct latent groups, each described by its own polynomial curve and its share of the population.
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ScholarGateCompară metode: Offender-Based Transition Matrix · Group-Based Trajectory Model. Preluat la 2026-06-24 de pe https://scholargate.app/ro/compare