| Zeitschriften (Sortieren nach: Erscheinungsdatum | Titel) |
| Burkschat, M., Cramer, E. & Kamps, U. (2003). Dual generalized order statistics. Metron, 56, 13-23 |
| Burkschat, M., Cramer, E. & Kamps, U. (2006). On optimal schemes in progressive censoring. Statist. Probab. Lett., 76, 1032-1036 |
| Burkschat, M., Cramer, E. & Kamps, U. (2007). Optimality criteria and optimal schemes in progressive censoring. Comm. Statist. Theory Methods, 36, 1419-1431 |
| Balakrishnan, N., Burkschat, M. & Cramer, E. (2008). Best linear equivariant estimation and prediction in location-scale families. Sankhya Ser. B, 70, 229-247 |
| Balakrishnan, N., Burkschat, M., Cramer, E. & Hofmann, G. (2008). Fisher information based progressive censoring plans. Comp. Statist. Data Analysis, 53, 366-380 |
| Burkschat, M. (2008). On optimality of extremal schemes in progressive type II censoring. J. Statist. Plann. Inference, 138, 1647-1659 |
| Burkschat, M. (2008). On optimal linear equivariant estimation under progressive censoring. Statistics, 42, 383-392 |
| Yao, J., Burkschat, M., Chen, H. & Hu, T. (2008). Dependence structure of spacings of order statistics. Comm. Statist. Theory Methods, 37, 2390-2403 |
| Burkschat, M. (2009). Multivariate dependence of spacings of generalized order statistics. J. Multivariate Analysis, 100, 1093-1106 |
| Burkschat, M. (2009). Systems with failure-dependent lifetimes of components. J. Appl. Probab., 46, 1052-1072 |
| Burkschat, M. & Lenz, B. (2009). Marginal distributions of the counting process associated with generalized order statistics. Comm. Statist. Theory Methods, 38, 2089-2106 |
| Burkschat, M. (2010). Linear estimators and predictors based on generalized order statistics from generalized Pareto distributions. Comm. Statist. Theory Methods, 39, 311-326 |
| Burkschat, M., Kamps, U. & Kateri, M. (2010). Sequential order statistics with an order statistics prior. J. Multivariate Analysis, 101, 1826-1836 |
| Burkschat, M. & Navarro, J. (2011). Aging properties of sequential order statistics. Probab. Engrg. Inform. Sci., 25, 449-467 |
| Navarro, J. & Burkschat, M. (2011). Coherent systems based on sequential order statistics. Naval Res. Logist, 58, 123-135 |
| Schenk, N., Burkschat, M., Cramer, E. & Kamps, U. (2011). Bayesian estimation and prediction with multiply Type-II censored samples of sequential order statistics from one- and two-parameter exponential distributions. J. Statist. Plann. Inference, 141, 1575-1587 |
| Burkschat, M. & Cramer, E. (2012). Fisher information in generalized order statistics. Statistics, 46, 719-743 |
| Dahmen, K., Burkschat, M. & Cramer, E. (2012). A- and D-optimal progressive Type-II censoring designs based on Fisher information. J. Stat. Comput. Simul., 82, 879-905 |
| Burkschat, M. & Navarro, J. (2013). Dynamic signatures of coherent systems based on sequential order statistics. J. Appl. Probab., 50, 272-287 |
| Burkschat, M., Kamps, U. & Kateri, M. (2013). Estimating scale parameters under an order statistics prior. Stat. Risk. Model., 30, 205-219 |
| Burkschat, M. (2013). Comments on the survey by Balakrishnan and Zhao [Diskussionsbeitrag zu einem Übersichtsartikel von N. Balakrishnan und P. Zhao]. Probab. Engrg. Inform. Sci., 27, 465-466 |
| Burkschat, M. & Torrado, N. (2014). On the reversed hazard rate of sequential order statistics. Statist. Probab. Lett., 85, 106-113 |
| Burkschat, M. & Navarro, J. (2014). Asymptotic behavior of the hazard rate in systems based on sequential order statistics. Metrika, 77, 965-994 |
| Kamps, U. & Burkschat, M. (2015). Erneuerungstheorie und Wartezeitparadoxon. WISU - das wirtschaftsstudium, 3/15, 289-295 |
| Bedbur, S., Burkschat, M. & Kamps, U. (2016). Inference in a model of successive failures with shape-adjusted hazard rates. Ann. Inst. Statist. Math., 68, 639-657 |
| Cramer, E., Burkschat, M. & Górny, J. (2016). On the exact distribution of the MLEs based on Type-II progressively hybrid censored data from exponential distributions. J. Stat. Comput. Simul., 86, 2036-2052 |
| Burkschat, M., Cramer, E. & Górny, J. (2016). Type-I censored sequential k-out-of-n systems. Appl. Math. Modelling, 40, 8156-8174 |
| Burkschat, M. & Rychlik, T. (2018). Sharp inequalities for quantiles of system lifetime distributions from failure-dependent proportional hazard model. TEST, 27, 618-638 |
| Burkschat, M. & Navarro, J. (2018). Stochastic comparisons of systems based on sequential order statistics via properties of distorted distributions. Probab. Engrg. Inform. Sci., 32, 246-274 |
| Bieniek, M. & Burkschat, M. (2018). On unimodality of the lifetime distribution of coherent systems with failure-dependent component lifetimes. J. Appl. Probab., 55, 473-487 |
| Burkschat, M. & Samaniego, F. J. (2018). Dynamic IFR concepts for coherent systems. Statist. Probab. Lett., 142, 1-7 |
| Bieniek, M., Burkschat, M. & Rychlik, T. (2018). Conditions on unimodality and logconcavity for densities of coherent systems with an application to Bernstein operators. J. Math. Anal. Appl., 467, 863-873 |
| Bezgina, E. & Burkschat, M. (2019). On total positivity of exchangeable random variables obtained by symmetrization, with applications to failure-dependent lifetimes. J. Multivariate Analysis, 169, 95-109 |
Institut für Statistik und Wirtschaftsmathematik
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