DIE RELATIVE ASYMPTOTISCHE EFFIZIENZ DER PROGNAS ESCHAETZUNG MIT EINEM OEKONOMETRISCHEN MODELL = EFFICACITE ASYMPTOTIQUE RELATIVE DE LA PREDICTION AVEC UN MODELE ECONOMETRIQUEKATZENBEISSER W.1982; ZEITSCHRIFT FUER OPERATIONS RESEARCH; ISSN 0373-790X; DEU; DA. 1982; VOL. 26; NO 6; PP. 203-210; ABS. ENG; BIBL. 11 REF.Article

Simple random walk statistics. Part I: Discrete time resultsKATZENBEISSER, W; PANNY, W.Journal of applied probability. 1996, Vol 33, Num 2, pp 311-330, issn 0021-9002Article

On the number of times a simple random walk reaches a nonnegative heightKATZENBEISSER, W; PANNY, W.Communications in statistics. Stochastic models. 2000, Vol 16, Num 3-4, pp 399-406, issn 0882-0287Article

Some further results on the height of lattice pathsKATZENBEISSER, W; PANNY, W.Journal of statistical planning and inference. 1993, Vol 34, Num 2, pp 171-181, issn 0378-3758Article

On the number of times where a simple random walk reaches its maximumKATZENBEISSER, W; PANNY, W.Journal of applied probability. 1992, Vol 29, Num 2, pp 305-312, issn 0021-9002Article

An alternative to the Kolmogorov-Smirnov two-sample testKATZENBEISSER, W; HACKL, P.Communications in statistics. Theory and methods. 1986, Vol 15, Num 4, pp 1163-1177, issn 0361-0926Article

Asymptotic results on the maximal deviation of simple random walksKATZENBEISSER, W; PANNY, W.Stochastic processes and their applications. 1984, Vol 18, Num 2, pp 263-275, issn 0304-4149Article

Modelling the effect of subject-specific covariates in paired comparison studies with an application to university rankingsDITTRICH, R; HATZINGER, R; KATZENBEISSER, W et al.Applied statistics. 1998, Vol 47, Num 4, pp 511-525, issn 0035-9254Article