نتایج جستجو برای: Generating Functions

تعداد نتایج: 585901  

In this work we study numbers and polynomials generated by two type of composition of generating functions and get their explicit formulae. Furthermore we state an improvementof the composita formulae's given in [6] and [3], using the new composita formula's we construct a variety of combinatorics identities. This study go alone to dene new family of generalized Bernoulli polynomials which incl...

Journal: :bulletin of the iranian mathematical society 2013
c. brennan t. mansour e. mphako-banda

we find an explicit expression of the tutte polynomial of an $n$-fan. we also find a formula of the tutte polynomial of an $n$-wheel in terms of the tutte polynomial of $n$-fans. finally, we give an alternative expression of the tutte polynomial of an $n$-wheel and then prove the explicit formula for the tutte polynomial of an $n$-wheel.

Journal: :international journal of mathematical modelling and computations 0
deepak c. pandey g. b. pant university of ag. and technology, pantnagar, u. s. nagar, india india arun k. pal department of maths, stats and comp. science g. b. pant university of ag. and technology, pantnagar, u. s. nagar, india india

priority queues have a great importance in the study of computer communication networks in which different types of traffic require different quality of service standards. the discrete-time non-preemptive priority queuing model with priority jumps is proposed in this paper. on the basis of probability generating functions mean system contents and mean queuing delay characteristics are obtained....

Journal: :bulletin of the iranian mathematical society 2011
a. r. mirghadri a. r. soltani

We find an explicit expression of the Tutte polynomial of an $n$-fan. We also find a formula of the Tutte polynomial of an $n$-wheel in terms of the Tutte polynomial of $n$-fans. Finally, we give an alternative expression of the Tutte polynomial of an $n$-wheel and then prove the explicit formula for the Tutte polynomial of an $n$-wheel.

Mark C. Wilson,

In 1986 S. Sattolo introduced a simple algorithm for uniform random generation of cyclic permutations on a fixed number of symbols. Recently, H. Prodinger analysed two important random variables associated with the algorithm, and found their mean and variance. H. Mahmoud extended Prodinger’s analysis by finding limit laws for the same two random variables.The present article, starting from the ...

Journal: :Canadian Journal of Mathematics 1959

Journal: :Proceedings of the Edinburgh Mathematical Society 1930

Journal: :The Annals of Statistics 1975

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