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TEACHING
RESEARCH
CV
Dr. Felix Heinzl
Research emphases
Random effects and mixed models
Dirichlet processes
Publications
Heinzl, F. & G. Tutz (2016):
Additive mixed models with approximate Dirichlet process mixtures: the EM approach
.
Statistics and Computing
, 26(1), 73-92.
Preliminary version:
Technical Report No. 138
, Department of Statistics, LMU München.
Giessing, S., F. Heinzl, B. Kleber & A. Wilke (2014):
Geheimhaltung beim Zensus 2011
.
Wirtschaft und Statistik
, November 2014, 641-647.
Heinzl, F. & G. Tutz (2014):
Clustering in linear mixed models with a group fused lasso penalty
.
Biometrical Journal
, 56(1), 44-68.
Preliminary version:
Technical Report No. 123
, Department of Statistics, LMU München.
Heinzl, F. & G. Tutz (2013):
Clustering in linear mixed models with approximate Dirichlet process mixtures using EM algorithm
.
Statistical Modelling
, 13(1), 41-67.
Preliminary version:
Technical Report No. 115
, Department of Statistics, LMU München.
Heinzl, F., L. Fahrmeir & T. Kneib (2012):
Additive mixed models with Dirichlet process mixture and P-spline priors
.
Advances in Statistical Analysis
, 96(1), 47-68.
Preliminary version:
Technical Report No. 68
, Department of Statistics, LMU München.
Talks
Clustering in linear mixed models with Dirichlet process mixtures using EM algorithm, July 16, 2012,
IWSM 27 Prague
Linear mixed models with a penalized normal mixture as random effects distribution, September 12, 2011,
CEN 2011 Zurich
EM algorithm for linear mixed models with Dirichlet process mixtures, September 13, 2010,
16. DStatG-Nachwuchsworkshop Nuremberg
Additive mixed models with Dirichlet process mixture and P-Spline priors, March 25, 2010,
DAGStat2010 Dortmund
Dissertation
Clustering in linear and additive mixed models (January 2013)
Diploma Thesis (in german)
Nonparametric Bayes inference in additive mixed models (February 2009)
Software
R-package
clustmixed
for clustering in linear and additive mixed models
Contribution to R-package
BayesX
Additive mixed models with Dirichlet process mixture and P-spline priors:
amm.dpm.mcmc