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Prof. Dr. Gerhard Tutz
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AdresseInstitut für StatistikSeminar für angewandte Stochastik Ludwig-Maximilians-Universität Akademiestraße 1, Zimmer 457 D-80799 München |
KontaktTel: (+49 89) 2180 3044Fax: (+49 89) 2180 5308 E-mail: gerhard.tutz[at] stat.uni-muenchen.de Sprechstunde: Di 14.00-15.00 Uhr SekretariatBarbara NishnikTel: (+49 89) 2180 2814 Fax: (+49 89) 2180 5308 Öffnungszeiten: Werktags 8.30-12.00 Uhr und 14.00-17.00 Uhr |
| 19.09.2009 | Es ist keine Anmeldung zum Seminar "Klassische und neuere Ansätze zur Analyse kategorialer Daten" mehr möglich. |
| Analyse kategorialer Daten | Analysis of categorical data |
| Feature Extraction | Feature Extraction |
| Regularisierung und strukturierte Regression | Regularization and Structured Regression |
| Gemischte Modelle | Mixed Models |
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TUTZ, G. (2000): Die Analyse kategorialer Daten - eine anwendungsorientierte Einführung in Logit-Modellierung und kategoriale Regression. Oldenbourg-Verlag.
FAHRMEIR, L., PIGEOT, I.,
KÜNSTLER, R., TUTZ, G.
(1997, 2007, 6. Auflage): Statistik - der Weg zur
Datenanalyse. Springer-Verlag.
FAHRMEIR, L., KÜNSTLER, R., PIGEOT, I., TUTZ, G.,CAPUTO A., LANG, S. (2004, 4. Auflage): Statistik-Aufgabenbuch. Springer-Verlag.
CAPUTO A., FAHRMEIR, L., KÜNSTLER, R., LANG, S., PIGEOT-KÜBLER, I., TUTZ, G. (2008, 5. Auflage): Statistik-Aufgabenbuch. Springer-Verlag.
FAHRMEIR, L., HAMERLE, A.,
TUTZ, G. (1996): Multivariate
statistische Verfahren. DeGruyter.
FAHRMEIR, L., TUTZ, G. (1994, 2001): Multivariate statistical modelling based on generalized linear models. Springer Series in Statistics.
TUTZ, G. (1990): Modelle für kategoriale Daten mit ordinalem Skalenniveau - parametrische und nonparametrische Ansätze. Vandenhoeck & Ruprecht-Verlag.
HAMERLE, A., TUTZ, G. (1989): Diskrete Modelle zur Analyse von Verweildauern und Lebenszeiten. Campus Verlag.
TUTZ, G. (1989): Latent Trait Modelle für ordinale Beobachtungen -- Die statistische und messtheoretische Analyse von Paarvergleichsdaten. Springer-Verlag.
TUTZ, G. (1983): Klassifikation mit kategorialen Merkmalen. Dissertation. Universität Regensburg.
GERTHEISS, J.,
HOGGER, S., OBERHAUSER, C., TUTZ, G. (2009): Selection
of Ordinally Scaled Independent Variables. Technical Report 62, Department of Statistics LMU.
GERTHEISS, J., TUTZ, G. (2009): Sparse
Modeling of Categorial Explanatory Variables. Technical Report 60, Department of Statistics LMU.
PETRY, S., TUTZ, G. (2009): Shrinkage and
Variable Selection by Polytopes. Technical
Report 53, Department of
Statistics LMU.
KRAUSE,R., TUTZ,
G. (2004): Variable selection and siscrimination in gene
expression data by genetic algorithms. SFB
Discussion Paper 390.
TUTZ, G., SCHOLZ,
T. (2003): Ordinal regression modelling between proportional and non
proportinal odds. SFB
Discussion Paper 304.
LEITENSTORFER, F., TUTZ, G. (2009):
Estimation of Single-Index Models Based on Boosting Techniques. Statistical
Modelling, to appear.
GERTHEISS, J., TUTZ, G. (2009):
Feature Selection and Weighting by Nearest Neighbor Ensembles. Chemometrics and Intelligent Laboratory
Systems, to appear
GERTHEISS, J., TUTZ, G. (2009): Penalized Regression with Ordinal Predictors. International Statistical Review, to appear.
GERTHEISS, J., TUTZ, G. (2009): Variable Scaling and Nearest Neighbor Methods, Chemometrics, 23, 149-151.
GERTHEISS, J., TUTZ,
G. (2009):
Supervised Feature Selection in Mass Spectrometry
based Proteomic Profiling by Blockwise Boosting, Bioinformatics 8, 1076-1077.
TUTZ, G., GERTHEISS, J. (2009): Feature
Extraction in Signal Regression: A Boosting Technique for Functional
Data Regression, Journal of
Computational and Graphical
Statistics, to appear.
KNEIB, T., HOTHORN, T., AND
TUTZ, G. (2009):
Variable Selection and
Model Choice in Geoadditive Regression
Models. Biometrics, 6, 626-634.
TUTZ, G., ULBRICHT, J. (2009): Penalized Regression with Correlation Based Penalty, Statistics and Computing 19, 239-253.
SHAFIK, N., TUTZ, G.
(2009): Boosting
Nonlinear Additive Autoregressive Time Series, Computational Statistics and Data Analysis, 53, 2453-2464.
GERTHEISS, J., Tutz, G. (2009): Statistische Tests. In:
M. Schwaiger, A. Meyer, Theorien und Methoden der Betriebswirtschaft,
Vahlen.
TUTZ, G., STROBL, C. (2009):
Generalisierte lineare Modelle. In: B. Schmitz, H. Holling, Handbuch
der psychologischen Methoden und Evaluation, Hogrefe Verlag (to appear).
SPIESS, M., TUTZ, G. (2009): Logistische
Regressionsverfahren für mehrkategoriale Zielvariablen. In: B.
Schmitz, H. Holling, Handbuch der psychologischen Methoden und
Evaluation, Hogrefe Verlag (to appear).
KRAEMER, N., BOULESTEIX, A., TUTZ,
G. (2008): Penalized Partial Least Squares Based on B-Splines. Chemometrics and
Intelligent Laboratory Systems, 94, 60-69.
BINDER, H., TUTZ, G. (2008):
Fitting Generalized
Additive Models: A Comparison of Methods. Statistics
and Computing, 18, 87-99.
REITHINGER,
F., JANK, W., TUTZ, G., SHMUELI, G. (2008):
Smoothing Sparse and
Unevenly Sampled Curves Using Semiparametric
Mixed
Models: An Application to Online Auctions. JRSS Series C: Applied
Statistics, 2, 127-148.
VAN DER LINDE, A., TUTZ, G.
(2008): On association in
regression: the coefficient of determination revisited. Statistics, 42, 1-24.
ULBRICHT, J. TUTZ, G. (2008): Boosting Correlation Based Penalization in Generalized Linear Models. In: Shalabh and C. Heumann, Recent Advances In Linear Models and Related Areas, Springer (to appear).
TUTZ,
G., BINDER, H. (2007):
Boosting Ridge
Regression. Computational
Statistics & Data Analysis 51, 6044-6059.
TUTZ,
G., REITHINGER, F. (2007): Flexible
semiparametric mixed models. Statistics in Medicine 26, 2872-2900.
LEITENSTORFER, F., TUTZ,
G. (2007): Generalized Monotonic
Regression Based on B-Splines with an
Application to
Air Pollution Data. Biostatistics 8,
654-673.
LEITENSTORFER, F., TUTZ,
G. (2007): Knot Selection by
Boosting Techniques, Computational
Statistics & Data Analysis 51, 4605-4621.
LEITENSTORFER, F., TUTZ, G. (2007): A
Boosting Approach to
Generalized Monotonic Regression. In R. Decker,
H.-J.
Lenz (Eds.), Advances in Data Analysis,
Proceedings of the 30th Annual Conference of the Gesellschaft
für Klassifikation, pp. 245-254,
TUTZ,
G., LEITENSTORFER, F.
(2007): Generalized smooth monotonic regression in additive modelling. Journal of Computational and Graphical
Statistics 16, 165-188.
LEITENSTORFER, F., TUTZ,
G. (2006): A Boosting Approach to
Generalized Monotonic Regression. In: R. Decker, H.-J. Lenz (eds.), Advances in Data
Analysis, 245-254,
TUTZ,
G., (2006): Categorical Response
Models. In: Encyclopedia
of Clinical Trials (to appear).
TUTZ,
G., (2006): Models for polytomous
data. In:
P. Armitage, T. Colton (eds.), Encyclopedia
of Biostatistics, second edition, Wiley.
EINBECK,
J., TUTZ, G. (2006): Modelling beyond Regression Functions: an Application of
Multimodal
Regression to Speed-Flow Data. Applied
Statistics 55, 461-475.
TUTZ,
G., BINDER, H. (2006):
Generalized additive
modelling with implicit variable selection by likelihood based boosting. Biometrics
62, 961-971.
TUTZ,
G., LEITENSTORFER, F.
(2006): Response shrinkage estimators in binary regression. Computational Statistics & Data Analysis
50, 2878-2901.
BOULSTEIX, A. L., TUTZ, G. (2006):
Identification of
Interaction Patterns and Classification with Applications to Microarray Data. Computational Statistics
& Data Analysis 50, 783-802.
KRAUSE,
R., TUTZ, G., (2006):
Genetic Algorithms for
the Selection of Smoothing Parameters in Additive Models. Computational
Statistics 21, 8-31.
TUTZ,
G., ULBRICHT, J. (2006): An
Alternative Approach
to Regularization and Variable Selection in High Dimensional Regression
Modelling. In: J. Hinde, J. Einbeck,
J. Newell (eds.) Proceedings of the 21st
International Workshop on Statistical Modelling, 486-493.
EINBECK, J., TUTZ,
G. (2006): The fitting of multifunctions:
an approach to nonparametric multimodal
regression. In A. Rizzi, M. Vichi
(eds.), COMPSTAT 2006, Proceedings in
Computational Statistics, 1243-1250,
LEITENSTORFER, F., TUTZ,
G. (2006): Smoothing with Curvature
Constraints based on Boosting Techniques. In A. Rizzi,
M. Vichi (eds.), COMPSTAT
2006, Proceedings in Computational Statistics, 1267-1276,
TUTZ,
G., (2005): Modelling of repeated
ordered measurements by isotonic sequential regression. Statistical
Modelling 5, 269-287.
TUTZ,
G., BINDER, H., (2005):
Localized Classification. Statistics and
Computing 15, 155-166.
TUTZ,
G., HECHENBICHLER, K., (2005):
Aggregating Classifiers With Ordinal
Response Structure. Journal of Statistical
Computation and Simulation 75, 391-408.
EINBECK,
J., TUTZ, G., EVERS,
L. (2005): Local principal curves. Statistics and Computing 15,
301-313.
KAUERMANN,
G., TUTZ, G., BRÜDERL, J. (2005): The
Survival of Newly
Founded Companies. Journal of the Royal Statistical Society A 168, 145-158
EINBECK,
J., TUTZ, G., EVERS,
L.(2005):
Exploring Multivariate Data Structures with Local Principal Curves.
In: C. Weihs, W. Gaul, Classification –
the Ubiquitous Challenge,
256-265.
HECHENBICHLER,
K., TUTZ, G. (2005):
Bagging, boosting and
Ordinal Classification. In: C. Weihs,
W. Gaul,
Classification – the Ubiquitous Challenge, 145-152.
BINDER,
H., TUTZ, G., (2004):
Localized logistic
classification with variable selection. In: J. Antoch
(Ed.) COMPSTAT 2004, Physica Verlag.
SPIESS,
M., TUTZ, G., (2004):
Alternative measures of
the explanatory power of multivariate pro-bit models with continuous or
ordinal
responses. Journal of Mathematical Sociology 28, 125-146.
TUTZ,
G., BINDER, H., (2004):
Flexible modelling of
discrete failure time including time-varying smooth effects. Statistics
in Medicine 23, 2445-2461.
TUTZ,
G., SCHOLZ, T., (2004): Semiparametric
modelling of multicategorical data. Journal
of
Statistical Computation and Simulation 74, 183-200.
BOULESTEIX,
A., TUTZ, G. STRIMMER,
K., (2003): A CART-based Approach to
Discover Emerging Patterns in Microarray
Data, Bioinformatics
19, 1-8.
KAUERMANN,
G., TUTZ, G., (2003): Semiparametric
Modelling of Ordinal Data. Journal of
Computational and
Graphical analysis 12, 176-196.
KRAUSE,
R., TUTZ, G., (2003):
Simultaneous selection
of variables and smoothing parameter in additive models. In:
D. Baier, K.-D. Wernecke,
Innovations in Classification, Data Analysis, and Information
Systems, 146-153.
TUTZ,
G., (2003): Generalized semiparametrically
structured mixed models. Computational
Statistics and Data Analysis 46, 777-800.
TUTZ,
G., (2003): Generalized semiparametrically
structured ordinal models. Biometrics
59, 263-273.
TUTZ,
G., KAUERMANN, G., (2003):
Generalized linear random
effects models with varying coefficients. Computational Statistics
&
Data Analysis 43, 13-28.
DREESMAN,
J., TUTZ, G., (2001): Nonstationary
conditional models for spatial data based on varying coefficients. Journal
of the Royal Statistical Society D 50, 1-15.
KAUERMANN,
G., TUTZ, G., (2001): Testing
generalized
linear and semiparametric models against
smooth
alternatives. Journal of the Royal Statistical Society B 63,
147-166.
KAUERMANN,
G., TUTZ, G., (2000): Local
likelihood
estimation and bias reduction in varying coefficient models. Journal
of
Nonparametric Statistics 12, 343-371.
KAUERMANN,
G., TUTZ, G., (1999): On
model diagnostics and
bootstrapping in varying coefficient models. Biometrika
86, 119-128.
SIMONOFF,
J., TUTZ, G., (1999):
Smoothing methods for
discrete data. In: M. Schimek (Hrsg):
Smoothing and Regression. Approaches, Computation
and
Application, Wiley.
EDLICH,
S., KAUERMANN, G., TUTZ,
G., (1998): Smoothing ordinal data
by semiparametric models. Proceedings
of the 13th International Workshop on Statistical Modelling.
TUTZ,
G., KAUERMANN, G., (1998):
Locally weighted least
squares in categorical varying-coefficient models. In: R. Galata, H. Küchenhoff
(eds.)
Econometrics in Theory & Practice, Festschrift für Hans Schneeweiß (p. 119-130).
TUTZ,
G., (1998): Time-Varying
coefficients for discrete panel data with an application to business
tendency
surveys. Jahrbücher
für Nationalökonomie
und Statistik 217, 334-344.
KAUERMANN,
G., TUTZ, G., (1997): Local
estimators in
multivariate generalized linear models with varying coefficients. Computational
Statistics 12, 193-208.
KAUERMANN, G., TUTZ, G., (1997): Testing generalized linear models against smooth alternatives. Schriftenreihe der östereichischen Statistischen Gesellschaft Band 5, 190-194.
TUTZ, G., (1997): Models for polytomous data. In: A. Agresti
(ed.) Categorical Data Analysis. Encyclopedia
of Biostatistics, Wiley.
TUTZ,
G., (1997): Sequential Models for
Ordered Responses. In: W. Van der Linden,
R. Hambleton (Eds.), Handbook of
Item Response Theory
(p. 139-152).
TUTZ,
G., PRITSCHER, L., (1996):
Nonparametric estimation
of discrete hazard functions. Lifetime Data Analysis 2,
291-308.
TUTZ,
G., HENNEVOGL, W., (1996): Random
effects in
ordinal regression models. Computational Statistics and Data
Analysis
22, 537- 557.
TUTZ,
G., (1995): Competing risks models
in discrete time with nominal or ordinal categories of response. Quality
& Quantity 29, 405-420.
TUTZ,
G., GROSS, H., (1995):
Discrete kernels,
parametric models and loss functions in discrete discrimination -- a
comparative study. ZOR-- Methods and Models in Operations Research
42,
217-230.
TUTZ,
G., (1995): Smoothing for
categorical data: Discrete kernel regression and local likelihood
approaches.
In: H. H. Bock, W. Polasek
(Eds.), Data
Analysis and Information Systems 261-271, Springer-Verlag.
FAHRMEIR,
L., TUTZ, G., (1994):
Dynamic stochastic
models for time-dependent ordered paired comparison systems. Journal
of the
American Statistical Association 89, 1438-1449.
TUTZ, G., (1993): Invariance principles and scale information in regression models. Methodika VII, 112-119.
TUTZ, G., (1993): Regressionsanalyse mit einer ordinalen abhängigen Variable -- Modellierungsansätze im Rahmen verallgemeinerter lineare Modelle und Schätzungen im GLAMOUR. Allgemeines Statistisches Archiv 77, 183-204.
TUTZ, G., (1992): Discrete survival time models using GLAMOUR. Biometrie und Informatik in Medizin und Biologie 23, 167-184.
TUTZ, G., (1992): Graphische Methoden für kategorial-ordinale Daten. In: H. Enke, H. J. Gölles, H. R. Haux, H. K.-D. Wernecke (Eds.), Methoden und Werkzeuge für die exploratorische Datenanalyse. Fischer Verlag.
TUTZ, G., (1991): Sequential models in ordinal regression. Computational Statistics & Data Analysis 11, 275-295.
GEORG, H., TUTZ, G.,
(1991): Diskrete Hazardraten-Modelle
in der Shell-Jugendstudie. Zentralarchiv für empirische Sozialforschung 29, 81-93.
TUTZ,
G., (1991): Choice of smoothing
parameters for direct kernels in discrimination. Biometrical Journal
33,
519-527.
TUTZ,
G., (1991): Consistency of cross-validatory
choice of smoothing parameters for direct kernel
estimates. Computational Statistics Quarterly 4, 295-314.
TUTZ,
G., (1990): Smoothed categorical
regression based on direct kernel estimates. Journal of Statistical
Computation and Simulation 36, 139-156.
TUTZ,
G., (1990): Log-linear
parameterization in discrete discriminant
analysis. ZOR
-- Methods and Models of Operations Research 34, 303-319.
TUTZ,
G., MORAWITZ, B., (1990):
Parameterizations for
business survey data. ZOR -- Methods and Models of Operations
Research
34, 143-156.
TUTZ,
G., (1990): Sequential item response
models with an ordered response. British Journal of Statistical and
Mathematical Psychology 43, 39-55.
TUTZ,
G., (1989): On cross-validation for
discrete kernel estimates in discrimination. Communications in
Statistics,
Theory and Methods 11, 4145-4162.
TUTZ,
G., (1989): Compound regression
models for categorical ordinal data. Biometrical Journal 31,
259-272.
TUTZ,
G., (1988): Sufficiency of variables
in discrete discriminant analysis. Statistical
Papers/Statistische Hefte
29, 257 - 269.
TUTZ,
G., (1988): Smoothing for discrete
kernels in discrimination. Biometrical Journal 6, 729-739.
TUTZ,
G., (1986): An alternative choice of
smoothing for kernel-based density estimates in discrete discriminant
analysis. Biometrika 73, 405-4116.
TUTZ, G., (1986): Bradley-Terry-Luce models with an ordered response. Journal of Mathematical Psychology 30, 306-316.
TUTZ, G., (1985): Diskrete probabilistische Reaktionsmodelle als kategoriale Regressionsansätze. Archiv für Psychologie 2, 99-114.
TUTZ, G., (1984): Verzerrungskorrektur
bei additiven Schätzern der
Trefferrate. In:
H. H. Bock (Ed.), Studien zur Klassifikation, Band
15, (pp 122-131).
TUTZ, G., (1984): Smoothed additive estimators for nonerror rates in multiple discriminant analysis. Pattern Recognition 18, 151-159.
FAHRMEIR, L., HAMERLE A, TUTZ, G., (1982): Zur Modellwahl und Variablenselektion bei nichtmetrischen Klassifikationsproblemen. In: Ihm, J. Dahlberg (Eds.) Studien zur Klassifikation, Band 10. Frankfurt: Indeks Verlag.
HAMERLE, A., TUTZ, G., (1980): Goodness of fit tests for probabilistic measurement models. Journal of Mathematical Psychology 21, 153-167.
HAMERLE, A., TUTZ, G., (1980): Zur experimentellen Validierung von probabilistischen verbundenen Meßstrukturen. Zeitschrift für experimentelle und angewandte Psychologie 27, 213-230.
HAMERLE, A., TUTZ, G.,
(1980): Kategoriale Reaktionen in multifaktoriellen
Versuchsplänen und mehrdimensionale
Zusammenhangsanalysen. Archiv für Psychologie 133, 53-58.