2017
DOI: 10.1007/s40840-017-0489-5
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Concomitants of Ordered Variables from Huang–Kotz FGM Type Bivariate Generalized Exponential Distribution

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Cited by 22 publications
(12 citation statements)
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“…Moreover, Table 1 shows that the values of max are irregularly fluctuated with changing the values of the parameters p and m. However the maximum value of max , which is 0.4214, reaches at m = 25 and p = 4.5. This maximum value is a significant improvement comparing with the upper bound "0.2921"obtained by [7] for the model MTBGED and is also a satisfactory improvement comparing with the upper pound "0.3937"obtained by [8] for the model HK-FGMGE. This fact gives a satisfactory motivation to deal with GFGM-GE rather than MTBGED and HK-FGMGE.…”
supporting
confidence: 59%
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“…Moreover, Table 1 shows that the values of max are irregularly fluctuated with changing the values of the parameters p and m. However the maximum value of max , which is 0.4214, reaches at m = 25 and p = 4.5. This maximum value is a significant improvement comparing with the upper bound "0.2921"obtained by [7] for the model MTBGED and is also a satisfactory improvement comparing with the upper pound "0.3937"obtained by [8] for the model HK-FGMGE. This fact gives a satisfactory motivation to deal with GFGM-GE rather than MTBGED and HK-FGMGE.…”
supporting
confidence: 59%
“…In the last two decades much attention has been paid to the concomitants of order statistics models, see, e.g. [7,8,13,14]. The importance of these models increased owing to the rigorous demand of natural science, social science and economics to study the problems which generally depend on two different dependent characteristics.…”
Section: Concomitants Of Order Statistics Based On Gfgm-gementioning
confidence: 99%
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“…For example, the FI number defined by (15) seems to be wrong, because we have −1 ≤ αC (r, n, m, k) ≤ 1, which implies that log(−1 + αC (r, n, m, k)) and log(−1 − αC (r, n, m, k)) have no meaning, since −2 ≤ −1 + αC (r, n, m, k) ≤ 0 and −2 ≤ −1 − αC (r, n, m, k) ≤ 0. Moreover, the integration defined in (19) seems to be wrong.…”
Section: Remarkmentioning
confidence: 99%