Research Journal of Applied Sciences

Year: 2016
Volume: 11
Issue: 5
Page No. 221 - 223

The U-Quadratic Distribution as a Proxy for a Transformed Triangular Distribution (TTD)

Authors : S.O. Edeki, H.I. Okagbue, G.O. Akinlabi, A.A. Opanuga and A.S. Osheku

References

Back, W.E., W.W. Boles and G.T. Fry, 2000. Defining triangular probability distributions from historical cost data. J. Constr. Eng. Manag., 126: 29-37.
Direct Link  |  

Edeki, S.O. and S.A. Adeosun, 2014. The h-Integrability and the weak laws of large numbers for arrays. Int. J. Sci. Innovative Math. Res., 2: 44-50.
Direct Link  |  

Garg, M., S. Choudhary and S.L. Kalla, 2009. On the sum of two triangular random variables. Int. J. Optim. Theory Methods Appl., 1: 279-290.

Jance, M. and N. Thomopoulos, 2010. Min and max triangular extreme interval values and statistics. J. Bus. Econ. Res., 8: 139-143.
Direct Link  |  

Johnson, D., 1997. The triangular distribution as a proxy for the beta distribution in risk analysis. J. Royal Statist. Soc. Ser. D., 46: 387-398.
CrossRef  |  Direct Link  |  

Johnson, D., 2002. Triangular approximations for continuous random variables in risk analysis. J. Oper. Res. Soc., 53: 457-467.
CrossRef  |  Direct Link  |  

Johnson, N.L. and S. Kotz, 1999. Non-smooth sailing or triangular distributions revisited after some 50 years. J. Royal Stat. Soc. Ser. D, 48: 179-187.
CrossRef  |  Direct Link  |  

Okagbue, H.I., S.O. Edeki, A.A. Opanuga, P.E. Oguntunde and M.E. Adeosun, 2014. Using the average of the extreme values of a triangular distribution for a transformation and its approximant via the continuous uniform distribution. Br. J. Math. Comput. Sci., 4: 3497-3507.
Direct Link  |  

Paul, M., 1970. Introduction to Probability and Statistical Applications. 2nd Edn., Addison-Wesley, Reading, Massachusetts, ISBN: 9780201047103, Pages: 367.

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