Symmetric Identities for Fubini Polynomials
Copyright policy )Symmetric Identities for Fubini Polynomials
We represent the generating function of w-torsion Fubini polynomials by means of a fermionic p-adic integral on Zp. Then we investigate a quotient of such p-adic integrals on Zp, representing generating functions of three w-torsion Fubini polynomials and derive some new symmetric identities for the w-torsion Fubini and two variable w-torsion Fubini polynomials.
- Sogang University Korea (Republic of)
- Gyeongsang National University Korea (Republic of)
- Kwangwoon University Korea (Republic of)
- Tianjin Polytechnic University China (People's Republic of)
\(w\)-torsion Fubini polynomials, <i>w</i>-torsion Fubini polynomials, symmetric identities, fermionic \(p\)-adic integrals, Special sequences and polynomials, Fubini polynomials, Other analytic theory (analogues of beta and gamma functions, \(p\)-adic integration, etc.), algebra_number_theory, fermionic <i>p</i>-adic integrals
\(w\)-torsion Fubini polynomials, <i>w</i>-torsion Fubini polynomials, symmetric identities, fermionic \(p\)-adic integrals, Special sequences and polynomials, Fubini polynomials, Other analytic theory (analogues of beta and gamma functions, \(p\)-adic integration, etc.), algebra_number_theory, fermionic <i>p</i>-adic integrals
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