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Jance, Marsha L.; Thomopoulos, Nick T. – American Journal of Business Education, 2011
The paper shows how to find the min and max extreme interval values for the exponential and triangular distributions from the min and max uniform extreme interval values. Tables are provided to show the min and max extreme interval values for the uniform, exponential, and triangular distributions for different probabilities and observation sizes.
Descriptors: Intervals, Probability, Observation, Statistical Distributions

Burrell, Quentin; Rousseau, Ronald – Journal of the American Society for Information Science, 1995
Discussion of authorship distributions focuses on the results of a numerical study for fractional authorship attribution. Highlights include coauthors; multinomial coefficients; Lotka functions; probability distributions of articles per author; and probability distributions of authors per article. (LRW)
Descriptors: Bibliometrics, Mathematical Formulas, Probability, Scholarly Journals
Mukhopadhyay, Sushanta; Mukherjee, R. N.; Chaudhuri, K. S. – International Journal of Mathematical Education in Science and Technology, 2005
An inventory replenishment policy is developed for a deteriorating item and price-dependent demand. The rate of deterioration is taken to be time-proportional and the time to deterioration is assumed to follow a two-parameter Weibull distribution. A power law form of the price dependence of demand is considered. The model is solved analytically…
Descriptors: Mathematics Education, Mathematical Models, Operations Research, Facility Inventory