
- W. Wefelmeyer Wintersemester 2003/04 M. Scholpen
- Root n consistent and optimal density estimators for moving average processes
- Gruppeneinteilung ,,Einfhrung in die Stochastik" Folgende Gruppen werden eingerichtet
- Prof. Dr. W. Wefelmeyer Sommersemester 2009 Dipl.-Math. Markus Schulz
- Prof. Dr. W. Wefelmeyer Sommersemester 2009 Dipl.-Math. Markus Schulz
- The Behavior of Estimators in Misspecified Regression Models
- March 1, 2011 8:38 Journal of Nonparametric Statistics rev18 Journal of Nonparametric Statistics
- Variance bounds for estimators in autoregressive models with constraints
- Statistics & Decisions 1, 14 (2004) c R. Oldenbourg Verlag, Munchen 2004
- Root-n consistent density estimators of convolutions in weighted L1-norms
- Pointwise convergence rates and central limit theorems for kernel density estimators in linear processes
- Estimating invariant laws of linear processes by U-statistics By Anton Schick1
- Efficient estimators for functionals of Markov chains with parametric marginals
- Autoregression, estimating functions, and optimality criteria Ursula U. Muller1
- Estimating the innovation distribution in nonlinear autoregressive models
- Prof. Dr. W. Wefelmeyer Sommersemester 2011 Dr. M. Schulz
- Prof. Dr. W. Wefelmeyer Sommersemester 2011 Dr. M. Schulz
- Prof. Dr. W. Wefelmeyer Sommersemester 2011 Dr. M. Schulz
- Prof. Dr. W. Wefelmeyer Sommersemester 2011 Dr. M. Schulz
- Mathematisches Institut der Universitt zu Kln
- Mathematisches Institut der Universitt zu Kln
- Mathematisches Institut der Universitt zu Kln
- Einfhrung in die Stochastik Vorlesung von Wolfgang Wefelmeyer
- Prof. Dr. W. Wefelmeyer Wintersemester 2010/11 Dr. M. Schulz
- Prof. Dr. W. Wefelmeyer Wintersemester 2010/11 Dr. M. Schulz
- Prof. Dr. W. Wefelmeyer Wintersemester 2010/11 Dr. M. Schulz
- Vorlesung uber Statistik fur Zeitreihen Wintersemester 2006/2007
- Prof. Dr. W. Wefelmeyer Sommersemester 2010 Dipl.-Math. Markus Schulz
- Prof. Dr. W. Wefelmeyer Sommersemester 2010 Dipl.-Math. Markus Schulz
- Prof. Dr. W. Wefelmeyer Sommersemester 2010 Dipl.-Math. Markus Schulz
- Prof. Dr. W. Wefelmeyer Sommersemester 2010 Dipl.-Math. Markus Schulz
- Prof. Dr. W. Wefelmeyer Wintersemester 2009/10 Dipl.-Math. Markus Schulz
- Prof. Dr. W. Wefelmeyer Wintersemester 2009/10 Dipl.-Math. Markus Schulz
- Prof. Dr. W. Wefelmeyer Wintersemester 2009/10 Dipl.-Math. Markus Schulz
- Prof. Dr. W. Wefelmeyer Wintersemester 2009/10 Dipl.-Math. Markus Schulz
- Prof. Dr. W. Wefelmeyer Wintersemester 2009/10 Dipl.-Math. Markus Schulz
- Prof. Dr. W. Wefelmeyer Wintersemester 2009/10 Dipl.-Math. Markus Schulz
- Prof. Dr. W. Wefelmeyer Sommersemester 2009 Dipl.-Math. Markus Schulz
- Prof. Dr. W. Wefelmeyer Wintersemester 2008/2009 Dipl.-Math. Markus Schulz
- Prof. Dr. W. Wefelmeyer Wintersemester 2008/2009 Dipl.-Math. Markus Schulz
- Prof. Dr. W. Wefelmeyer Wintersemester 2008/2009 Dipl.-Math. Markus Schulz
- Prof. Dr. W. Wefelmeyer Sommersemester 2008 Dipl.-Math. Markus Schulz
- Prof. Dr. W. Wefelmeyer Sommersemester 2008 Dipl.-Math. Markus Schulz
- Prof. Dr. W. Wefelmeyer Wintersemester 2007/2008 Dipl.-Math. Markus Schulz
- Prof. Dr. W. Wefelmeyer Wintersemester 2007/2008 Dipl.-Math. Markus Schulz
- Prof. Dr. W. Wefelmeyer Wintersemester 2007/2008 Dipl.-Math. Markus Schulz
- Prof. Dr. W. Wefelmeyer Wintersemester 2006/2007 Dipl.-Math. K. Tang
- Prof. Dr. W. Wefelmeyer Wintersemester 2006/2007 Dipl.-Math. K. Tang
- Prof. Dr. W. Wefelmeyer Sommersemester 2006 Dipl.-Math. K. Tang
- Prof. Dr. W. Wefelmeyer Sommersemester 2006 Dipl.-Math. K. Tang
- Prof. Dr. W. Wefelmeyer WS 05/06 Dipl.-Math. K. Tang
- Prof. Dr. W. Wefelmeyer SS 2005 Dipl.-Math. K. Tang
- Prof. Dr. W. Wefelmeyer SS 2005 Dipl.-Math. K. Tang
- Prof. Dr. W. Wefelmeyer SS 2005 Dipl.-Math. K. Tang
- Prof. Dr. W. Wefelmeyer SS 2005 Dipl.-Math. K. Tang
- Prof. Dr. W. Wefelmeyer WS 2004/05 Dipl.-Math. K. Tang
- W. Wefelmeyer Sommersemester 2004 M. Scholpen
- The information in the marginal law of a Markov chain
- Prof. Dr. W. Wefelmeyer Wintersemester 2006/2007 Dipl.-Math. K. Tang
- Prof. Dr. W. Wefelmeyer Sommersemester 2008 Dipl.-Math. Markus Schulz
- Prof. Dr. W. Wefelmeyer Sommersemester 2011 Dr. M. Schulz
- Mathematisches Institut der Universitt zu Kln
- Prof. Dr. W. Wefelmeyer Sommersemester 2011 Dr. M. Schulz
- Prof. Dr. W. Wefelmeyer Sommersemester 2010 Dipl.-Math. Markus Schulz
- Mathematisches Institut der Universitt zu Kln
- Prof. Dr. W. Wefelmeyer Sommersemester 2009 Dipl.-Math. Markus Schulz
- Prof. Dr. W. Wefelmeyer Wintersemester 2010/11 Dr. M. Schulz
- Prof. Dr. W. Wefelmeyer WS 05/06 Dipl.-Math. K. Tang
- Root n consistent density estimators for sums of independent random variables
- Functional convergence and optimality of plug-in estimators for stationary densities of moving average processes
- Prof. Dr. W. Wefelmeyer Wintersemester 2006/2007 Dipl.-Math. K. Tang
- Prof. Dr. W. Wefelmeyer WS 05/06 Dipl.-Math. K. Tang
- Priscilla E. Greenwood 1 Anton Schick 2
- Characterizing efficient empirical estimators for local interaction Gibbs fields
- Prof. Dr. W. Wefelmeyer SS 2005 Dipl.-Math. K. Tang
- Vorlesung uber Mathematische Statistik Sommersemester 2006
- Prof. Dr. W. Wefelmeyer WS 2004/05 Dipl.-Math. K. Tang
- Splitting Markov fields and combining empirical estimators
- Prof. Dr. W. Wefelmeyer Sommersemester 2006 Dipl.-Math. K. Tang
- Efficient estimation of invariant distributions of some semiparametric Markov chain models
- Prof. Dr. W. Wefelmeyer WS 2004/05 Dipl.-Math. K. Tang
- Prof. Dr. W. Wefelmeyer WS 05/06 Dipl.-Math. K. Tang
- Prof. Dr. W. Wefelmeyer Sommersemester 2011 Dr. M. Schulz
- Prof. Dr. W. Wefelmeyer WS 2004/05 Dipl.-Math. K. Tang
- Prof. Dr. W. Wefelmeyer Sommersemester 2010 Dipl.-Math. Markus Schulz
- Prof. Dr. W. Wefelmeyer Sommersemester 2008 Dipl.-Math. Markus Schulz
- Imputing responses that are not missing Ursula U. Muller
- September 2, 2005 14:16 WSPC/Trim Size: 9in x 6in for Review Volume m-bickel07 EFFICIENT ESTIMATORS FOR TIME SERIES
- Prof. Dr. W. Wefelmeyer Sommersemester 2008 Dipl.-Math. Markus Schulz
- Improved estimators for constrained Markov chain models
- Prediction in moving average processes Anton Schick and Wolfgang Wefelmeyer
- Prof. Dr. W. Wefelmeyer Wintersemester 2010/11 Dr. M. Schulz
- Zulassungen im Rahmen der Vorlesung ,,Einfhrung in die Stochastik" im WS 2010/2011
- Prof. Dr. W. Wefelmeyer SS 2005 Dipl.-Math. K. Tang
- EFFICIENT ESTIMATION IN INVERTIBLE LINEAR PROCESSES ANTON SCHICK AND WOLFGANG WEFELMEYER
- An introduction to efficient estimation for semiparametric time series
- Institute of Mathematical Statistics LECTURE NOTES --MONOGRAPH SERIES
- Prof. Dr. W. Wefelmeyer SS 2005 Dipl.-Math. K. Tang
- WEIGHTED RESIDUAL-BASED DENSITY ESTIMATORS FOR NONLINEAR AUTOREGRESSIVE MODELS
- 1Alea , () Convergence rates in weighted L1 spaces
- Prof. Dr. W. Wefelmeyer Wintersemester 2007/2008 Dipl.-Math. Markus Schulz
- Prof. Dr. W. Wefelmeyer Wintersemester 2006/2007 Dipl.-Math. K. Tang
- Prof. Dr. W. Wefelmeyer Wintersemester 2009/10 Dipl.-Math. Markus Schulz
- IMPROVED DENSITY ESTIMATORS FOR INVERTIBLE LINEAR PROCESSES
- W. Wefelmeyer Sommersemester 2004 M. Scholpen
- Prof. Dr. W. Wefelmeyer Wintersemester 2006/2007 Dipl.-Math. K. Tang
- MUSTERLSUNG ZU BLATT 8 Aufgabe 36
- Prof. Dr. W. Wefelmeyer Sommersemester 2010 Dipl.-Math. Markus Schulz
- Prof. Dr. W. Wefelmeyer Sommersemester 2006 Dipl.-Math. K. Tang
- Prof. Dr. W. Wefelmeyer WS 05/06 Dipl.-Math. K. Tang
- Uniformly root-n consistent density estimators for weakly dependent invertible linear processes
- Prediction in invertible linear processes Anton Schick
- Vorlesung uber Mathematische Statistik Sommersemester 2004
- Prof. Dr. W. Wefelmeyer WS 05/06 Dipl.-Math. K. Tang
- Prof. Dr. W. Wefelmeyer Sommersemester 2008 Dipl.-Math. Markus Schulz
- Prof. Dr. W. Wefelmeyer Wintersemester 2006/2007 Dipl.-Math. K. Tang
- W. Wefelmeyer Sommersemester 2004 M. Scholpen
- Prof. Dr. W. Wefelmeyer WS 05/06 Dipl.-Math. K. Tang
- Von Mises type statistics for single site updated local interaction random fields
- Prof. Dr. W. Wefelmeyer Sommersemester 2009 Dipl.-Math. Markus Schulz
- Statistical analysis of stochastic resonance in a thresholded detector
- Convergence in weighted L1-norms of convolution estimators for the response density in nonparametric regression
- Estimating the error distribution function in semiparametric additive regression models
- Uniform convergence of convolution estimators for the response density in nonparametric regression
- Efficient estimators for alternating quasi-likelihood models Ursula U. Muller
- Non-Standard Behavior of Density Estimators for Functions of Independent Observations
- Uniform convergence of convolution estimators for the response density in nonparametric regression