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In this paper, we give explicit and new identities for the Bernoulli numbers of the second kind which are derived from a non-linear differential equation.
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참고문헌 (16)
참고문헌 신청
Bayad / 2010 / IDENTITIES FOR THE BERNOULLI, THE EULER AND THE GENOCCHI NUMBERS AND POLYNOMIALS / Advanced Studies in Contemporary Mathematics 20 (2) : 247 ~ 253
Erdogan Sen / 2013 / THEOREMS ON APOSTOL-EULER POLYNOMIALS OF HIGHER ORDER ARISING FROM EULER BASIS / Advanced Studies in Contemporary Mathematics 23 (2) : 337 ~ 346
G. Kim / 2008 / The DC algorithm for computing sums of powers of consecutive integers and Bernoulli numbers / Advanced Studies in Contemporary Mathematics 17 (2) : 137 ~ 145
H. Jeffreys / 1988 / Methods of Mathematical Physics
H. Ozden / 2009 / Remarks on q-Bernoulli numbers associated with Daehee numbers / Advanced Studies in Contemporary Mathematics 18 (1) : 41 ~ 48
Erdogan Sen / 2013 / THEOREMS ON APOSTOL-EULER POLYNOMIALS OF HIGHER ORDER ARISING FROM EULER BASIS / Advanced Studies in Contemporary Mathematics 23 (2) : 337 ~ 346
G. Kim / 2008 / The DC algorithm for computing sums of powers of consecutive integers and Bernoulli numbers / Advanced Studies in Contemporary Mathematics 17 (2) : 137 ~ 145
H. Jeffreys / 1988 / Methods of Mathematical Physics
H. Ozden / 2009 / Remarks on q-Bernoulli numbers associated with Daehee numbers / Advanced Studies in Contemporary Mathematics 18 (1) : 41 ~ 48
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