Add to ORKGWe present a short way of proving the inequalities obtained by Wright in [Journal of Graph Theory, 4: 393 - 407 (1980)] concerning the number of connected graphs with $\ell$ edges more than vertices
Around 2004, J. Lovejoy proved three Hecke-type series identities using Bailey pairs. In this articl...
In terms of the operator method, we prove two conjectural series for $\pi$ of Sun involving harmonic...
We deduce an inequality using elementary methods which makes it possible to prove a conjecture reg...
AbstractThe Ramsey number R(G1,G2) is the smallest integer p such that for any graph G on p vertices...
Let $\gamma<1<c$ and $19(c-1)+171(1-\gamma)<9$. In this paper, we establish an asymptotic formula fo...
Carlitz and Scoville in 1973 considered four-variable polynomials enumerating the permutations accor...
AbstractIn this paper we give a new proof of Ramanujanʼs continued fraction involving the Gamma func...
Double inequalities for the remainder term of the Gauss quadrature formula are given. These inequa...
In this paper we settle an open problem raised by B. Yang (2005, Taiwanese Journal of Mathematics 9,...
In this paper we settle an open problem raised by B. Yang (2005, Taiwanese Journal of Mathematics 9,...
In this paper, we provide proofs of two ${}_5\psi_5$ summation formulas of Bailey using a ${}_5\phi_...
We discuss the properties of the Hankel transformation of a sequence whose elements are the sums of ...
In this paper, we show under the abc conjecture that the Diophantine equation f(x)=u!+v! has only fi...
Contains a correction with respect to the printed versionWe provide sharp estimates for the number o...
The aim of our paper is to present Pδ -transforms of the Kummer’s confluent hypergeometric functions ...
Around 2004, J. Lovejoy proved three Hecke-type series identities using Bailey pairs. In this articl...
In terms of the operator method, we prove two conjectural series for $\pi$ of Sun involving harmonic...
We deduce an inequality using elementary methods which makes it possible to prove a conjecture reg...
AbstractThe Ramsey number R(G1,G2) is the smallest integer p such that for any graph G on p vertices...
Let $\gamma<1<c$ and $19(c-1)+171(1-\gamma)<9$. In this paper, we establish an asymptotic formula fo...
Carlitz and Scoville in 1973 considered four-variable polynomials enumerating the permutations accor...
AbstractIn this paper we give a new proof of Ramanujanʼs continued fraction involving the Gamma func...
Double inequalities for the remainder term of the Gauss quadrature formula are given. These inequa...
In this paper we settle an open problem raised by B. Yang (2005, Taiwanese Journal of Mathematics 9,...
In this paper we settle an open problem raised by B. Yang (2005, Taiwanese Journal of Mathematics 9,...
In this paper, we provide proofs of two ${}_5\psi_5$ summation formulas of Bailey using a ${}_5\phi_...
We discuss the properties of the Hankel transformation of a sequence whose elements are the sums of ...
In this paper, we show under the abc conjecture that the Diophantine equation f(x)=u!+v! has only fi...
Contains a correction with respect to the printed versionWe provide sharp estimates for the number o...
The aim of our paper is to present Pδ -transforms of the Kummer’s confluent hypergeometric functions ...
Around 2004, J. Lovejoy proved three Hecke-type series identities using Bailey pairs. In this articl...
In terms of the operator method, we prove two conjectural series for $\pi$ of Sun involving harmonic...
We deduce an inequality using elementary methods which makes it possible to prove a conjecture reg...