Pages that link to "Item:Q1024322"
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The following pages link to A generalized recurrence for Bell polynomials: an alternate approach to Spivey and Gould-Quaintance formulas (Q1024322):
Displaying 18 items.
- Some results on Whitney numbers of Dowling lattices (Q465000) (← links)
- The largest singletons of set partitions (Q627924) (← links)
- A unified approach to some recurrence sequences via Faà di Bruno's formula (Q651472) (← links)
- Congruences on the Bell polynomials and the derangement polynomials (Q1937303) (← links)
- Identities behind some congruences for \(r\)-Bell and derangement polynomials (Q2221680) (← links)
- Spivey's Bell Number Formula Revisited (Q4637116) (← links)
- Shifting powers in Spivey’s Bell number formula (Q5065552) (← links)
- Some formulas for Bell numbers (Q5083145) (← links)
- A (\(p, q)\)-deformed recurrence for the Bell numbers (Q5113648) (← links)
- (Q5114835) (← links)
- Linear recurrences for \(r\)-Bell polynomials (Q5246212) (← links)
- Generalizations of Bell number formulas of spivey and Mező (Q5279549) (← links)
- Some identities related to the<i>r</i>-Whitney numbers (Q5506808) (← links)
- Solutions to the recurrence relation \(u_{n+1} = v_{n+1} + u_{n} \otimes v_{n}\) in terms of Bell polynomials (Q5894947) (← links)
- A formula relating Bell polynomials and Stirling numbers of the first kind (Q6098006) (← links)
- Bivariate extension of the \(r\)-Dowling polynomials and two forms of generalized Spivey's formula (Q6114135) (← links)
- Fractional Bell collocation method for solving linear fractional integro-differential equations (Q6498068) (← links)
- Some generalizations of Spivey's Bell number formula (Q6670606) (← links)
