TY  - JOUR
T1  - MOMENT GENERATING FUNCTIONS OF SAMPLE MINIMUM OF ORDER STATISTICS FROM GEOMETRIC DISTRIBUTIONS
TT  - GEOMETRİK DAĞILIMDAKİ SIRA İSTATİSTİKLERİN ÖRNEK MİNİMUMUNUN  MOMENT ÇIKARAN FONKSİYONU
AU  - Turan Buğatekin, Ayşe
PY  - 2015
DA  - July
DO  - 10.12739/NWSA.2015.10.3.3A0073
JF  - Physical Sciences
PB  - E-Journal of New World Sciences Academy
WT  - DergiPark
SN  - 1308-7304
SP  - 51
EP  - 54
VL  - 10
IS  - 3
LA  - en
AB  - More advance, it has studied the paper that finding of expected values for sample range of order statistics from the geometric distribution. In this paper, for sample minimum of order statistics from geometric distributions, moment generating function is obtained.
KW  - Order Statistics
KW  - Moment Generating Functions
KW  - Geometric Distribution
KW  - Distribution Function
KW  - Sample Extremes.
N2  - Geometrik dağılımdaki sıra istatistiklerin örnek aralığının beklenen yapılmıştır. istatistiklerin bulunmuştur
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CR  - • David, H.A., (1981). Order Statistics, Second Edition. John Wiley and Sons, New York.
CR  - • Ferguson, T.S., (1967). On characterizing distributions by properties of order statistics. Sankhyd..A. 29, 265-278.
CR  - • Galambos, J., (1975). Characterizations of probability distributions by properties of order statistics. In: G.P. Patil, S. Kotz and G.K. Ord, cds., Statistical distributions in scientific work, Characterization and Applications, Dordrect, 2, 289-101.
CR  - • Margolin, B.H. and Winokur, H.S.,(1967).Exact Moments of the Order Statistics of the Geometric Distribution and Their Relation to Inverse Sampling and reliability of redundant systems. J. Amer. Statist. Ass. 62, 915-925.
CR  - • Srivastava, R.C., (1974). Two characterizations of the geometric distribution. J. Amer. Statist. Assoc. 69, 267-269.
UR  - https://doi.org/10.12739/NWSA.2015.10.3.3A0073
L1  - https://dergipark.org.tr/tr/download/article-file/187020
ER  -