On multiple interpolation functions of the Nörlund-type -Euler polynomials.
On multiple twisted -adic -Euler -functions and -functions.
On multiple zeros of Bernoulli polynomials
On power series, Bell polynomials, Hardy-Ramanujan-Rademacher problem and its statistical applications
On -Euler numbers related to the modified -Bernstein polynomials.
On q-Euler numbers, q-Salié numbers and q-Carlitz numbers
On some arithmetical properties of the Genocchi numbers and polynomials.
On some generalizations of the diophantine equation
On some new congruences for generalized Bernoulli numbers
On the apostol-bernoulli polynomials
In the present paper, we obtain two new formulas of the Apostol-Bernoulli polynomials (see On the Lerch Zeta function. Pacific J. Math., 1 (1951), 161–167.), using the Gaussian hypergeometric functions and Hurwitz Zeta functions respectively, and give certain special cases and applications.
On the degrees of irreducible factors of higher order Bernoulli polynomials
On the distribution of the -Euler polynomials and the -Genocchi polynomials of higher order.
On the equation
On the generalized Bernoulli numbers that belong to unequal characters.
The study of class number invariants of absolute abelian fields, the investigation of congruences for special values of L-functions, Fourier coefficients of half-integral weight modular forms, Rubin's congruences involving the special values of L-functions of elliptic curves with complex multiplication, and many other problems require congruence properties of the generalized Bernoulli numbers (see [16]-[18], [12], [29], [3], etc.). The first steps in this direction can be found in the papers of...
On the identities of symmetry for the generalized Bernoulli polynomials attached to of higher order.
On the identities of symmetry for the -Euler polynomials of higher order.
On the mean value of L(m,χ )L(n,χ̅) at positive integers m,n ≥ 1
On the Real Roots of Euler Polynomials.
On the symmetric properties for the generalized twisted Bernoulli polynomials.
On the symmetries of the -Bernoulli polynomials.