ŞİMŞEK, Y. 2023. Formulas for sum of powers of consecutive integers derive from certain family of finite sums involving higher powers of (inverse) binomial coefficients. International Mathematical Conference Analysis, Approximations and Applications (AAA2023) , (Seria, Brunei), 91.

ŞİMŞEK, Y., (2023). Formulas for sum of powers of consecutive integers derive from certain family of finite sums involving higher powers of (inverse) binomial coefficients . International Mathematical Conference Analysis, Approximations and Applications (AAA2023) (pp.91). Seria, Brunei

ŞİMŞEK, YILMAZ. "Formulas for sum of powers of consecutive integers derive from certain family of finite sums involving higher powers of (inverse) binomial coefficients," International Mathematical Conference Analysis, Approximations and Applications (AAA2023), Seria, Brunei, 2023

ŞİMŞEK, YILMAZ. "Formulas for sum of powers of consecutive integers derive from certain family of finite sums involving higher powers of (inverse) binomial coefficients." International Mathematical Conference Analysis, Approximations and Applications (AAA2023) , Seria, Brunei, pp.91, 2023

ŞİMŞEK, Y. (2023) . "Formulas for sum of powers of consecutive integers derive from certain family of finite sums involving higher powers of (inverse) binomial coefficients." International Mathematical Conference Analysis, Approximations and Applications (AAA2023) , Seria, Brunei, p.91.

@conferencepaper{conferencepaper, author={YILMAZ ŞİMŞEK}, title={Formulas for sum of powers of consecutive integers derive from certain family of finite sums involving higher powers of (inverse) binomial coefficients}, congress name={International Mathematical Conference Analysis, Approximations and Applications (AAA2023)}, city={Seria}, country={Brunei}, year={2023}, pages={91} }