Note On Recurrence Relations For Stirling Numbers

H. W. Gould

Displaying similar documents to “Note On Recurrence Relations For Stirling Numbers”

A WZ proof of a “curious” identity.

Ekhad, Shalosh B., Mohammed, Mohamud (2003)

Integers

Similarity:

On finite summation, recurrence relations and identities of H-functions

P. Anandani (1969)

Annales Polonici Mathematici

Similarity:

Convolution identities for Stirling numbers of the first kind.

Agoh, Takashi, Dilcher, Karl (2010)

Integers

Similarity:

Converting between generalized Bell, Lah, Stirling, and Tanh numbers.

Della Riccia, Giacomo (2006)

Journal of Integer Sequences [electronic only]

Similarity:

Jordan numbers, Stirling numbers and sums of powers

Roman Wituła, Konrad Kaczmarek, Piotr Lorenc, Edyta Hetmaniok, Mariusz Pleszczyński (2014)

Discussiones Mathematicae - General Algebra and Applications

Similarity:

In the paper a new combinatorical interpretation of the Jordan numbers is presented. Binomial type formulae connecting both kinds of numbers mentioned in the title are given. The decomposition of the product of polynomial of variable n into the sums of kth powers of consecutive integers from 1 to n is also studied.