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Can I read A generalized recurrence for Bell polynomials: An alternate approach to Spivey and Gould–Quaintance formulas on EtoBox?
A generalized recurrence for Bell polynomials: An alternate approach to Spivey and Gould–Quaintance formulas by Hacène Belbachir; Miloud Mihoubi is a Mathematics article available to read on EtoBox.
What is A generalized recurrence for Bell polynomials: An alternate approach to Spivey and Gould–Quaintance formulas about?
Letting B n (x) the n-th Bell polynomial, it is well known that B n admit specific integer coordinates in the two following bases x i i=0,...,n and {xB i (x)} i=0,...,n-1 according, respectively, to Stirling numbers and binomial coefficients. Our aim is to prove that, for r + s = n, the sequence x j B k (x) j=0,...,r k=0,...,s is a family of bases of the Q-vectorial space formed by polynomials of Q [X ] for which B n admits a Binomial Recurrence Coefficient.
Who reads A generalized recurrence for Bell polynomials: An alternate approach to Spivey and Gould–Quaintance formulas?
It is typically read by researchers, students, and practitioners in Mathematics.
- Author
- Hacène Belbachir; Miloud Mihoubi
- Publisher
- Elsevier Science; Elsevier ; Elsevier Inc.; Elsevier BV (ISSN 0195-6698)
- Published
- 2009
- Language
- EN
- Field
- Mathematics (Physical Sciences)