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A large number of sequences of polynomials and numbers have arisen in mathematics. Some of them, for example, Bernoulli polynomials and numbers, have been investigated deeply and widely. Here we aim at presenting certain interesting and (potentially) useful identities involving mainly in the second-order Eulerian numbers and Stirling polynomials, which seem to have not been given so much attention.
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참고문헌 (12)
참고문헌 신청
Junesang Choi / 2003 / Notes on formal manipulations of double series / 대한수학회논문집 18(4):781~789
L. Comtet / 1974 / Advanced Combinatorics: The Art of Finite and In¯nite Expansions / Reidel, Dordrecht and Boston
J. H. Conway / 1996 / The Book of Numbers / Springer-Verlag
I. Gessel / 1978 / Stirling polynomials / J. Comb. Theor. ser. A 24:24~33
J. Ginsburg / 1928 / Note on Stirling's numbers / Amer. Math. Monthly 35:77~80
L. Comtet / 1974 / Advanced Combinatorics: The Art of Finite and In¯nite Expansions / Reidel, Dordrecht and Boston
J. H. Conway / 1996 / The Book of Numbers / Springer-Verlag
I. Gessel / 1978 / Stirling polynomials / J. Comb. Theor. ser. A 24:24~33
J. Ginsburg / 1928 / Note on Stirling's numbers / Amer. Math. Monthly 35:77~80
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