AbstractIn this article, we revisit Ramanujan's cubic analogue of Jacobi's inversion formula for the classical elliptic integral of the first kind. Our work is motivated by the recent work of Milne (Ramanujan J. 6(1) (2002) 7–149), Chan and Chua (Ramanujan J., to appear) on the representations of integers as sums of even squares
AbstractThe present paper is a study of pseudo-Jacobi polynomials which have been defined on the pat...
AbstractIn this paper, we answer affirmatively an open problem (cf. Theorem 4′ in Ferrero and Gazzol...
AbstractWe show that the modified Jacobi–Perron algorithm gives the best simultaneous approximation ...
AbstractThis is the second part of a study of the inversion for a Sturm–Liouville difference equatio...
AbstractIn 1988, G. Andrews, F. Dyson, and D. Hickerson related the arithmetic of Q6 to certain q-se...
AbstractWe introduce a new type of Bernstein polynomials, which can be used to approximate the funct...
AbstractIn the present paper, we establish some direct results in simultaneous approximation for Bas...
AbstractIn this note by using some elementary computations we present some new sharp lower and upper...
AbstractLet Mθ be the mean operator on the unit sphere in Rn, n⩾3, which is an analogue of the Stekl...
AbstractThe main object of this paper is to present several (presumably new) families of linear, bil...
AbstractBy making use of the familiar group-theoretic (Lie algebraic) method of Louis Weisner (1899–...
AbstractIn this paper, we give a bilateral form of an identity of Andrews, which is a generalization...
AbstractThe existence and multiplicity results are obtained for solutions of a class of the Dirichle...
AbstractIn this paper, we prove the existence of solutions with multiple interior layers for an elli...
AbstractWe establish the infinite product expansion for ∑n≧0anqn2. This is a corrected version of th...
AbstractThe present paper is a study of pseudo-Jacobi polynomials which have been defined on the pat...
AbstractIn this paper, we answer affirmatively an open problem (cf. Theorem 4′ in Ferrero and Gazzol...
AbstractWe show that the modified Jacobi–Perron algorithm gives the best simultaneous approximation ...
AbstractThis is the second part of a study of the inversion for a Sturm–Liouville difference equatio...
AbstractIn 1988, G. Andrews, F. Dyson, and D. Hickerson related the arithmetic of Q6 to certain q-se...
AbstractWe introduce a new type of Bernstein polynomials, which can be used to approximate the funct...
AbstractIn the present paper, we establish some direct results in simultaneous approximation for Bas...
AbstractIn this note by using some elementary computations we present some new sharp lower and upper...
AbstractLet Mθ be the mean operator on the unit sphere in Rn, n⩾3, which is an analogue of the Stekl...
AbstractThe main object of this paper is to present several (presumably new) families of linear, bil...
AbstractBy making use of the familiar group-theoretic (Lie algebraic) method of Louis Weisner (1899–...
AbstractIn this paper, we give a bilateral form of an identity of Andrews, which is a generalization...
AbstractThe existence and multiplicity results are obtained for solutions of a class of the Dirichle...
AbstractIn this paper, we prove the existence of solutions with multiple interior layers for an elli...
AbstractWe establish the infinite product expansion for ∑n≧0anqn2. This is a corrected version of th...
AbstractThe present paper is a study of pseudo-Jacobi polynomials which have been defined on the pat...
AbstractIn this paper, we answer affirmatively an open problem (cf. Theorem 4′ in Ferrero and Gazzol...
AbstractWe show that the modified Jacobi–Perron algorithm gives the best simultaneous approximation ...