In this paper, we study the generalization of (S, T)-rational contraction pair (h, g) to almost (S, f, F)-rational contraction pair (h, g) of integral......
An n x n matrix whose entries are from the set {1, -1} is called a Hadamard matrix if HHT = nI(n). The Hadamard conjecture states that if n is a multi......
Two new types of connections, Ricci quarter-symmetric metric recurrent connection and projective Ricci quarter-symmetric metric recurrent connection, ......
We establish a Simpson type identity and several Simpson type inequalities for Riemann-Liouville fractional integrals. As applications, we apply the o......
In this paper we introduce left and right annihilator (b, c)-inverses and we investigate some of theirs properties. Furthermore, here we study some pr......
In this paper, a class of boundary value problems involving impulsive fractional differential equations is studied. By constructing Green's function, ......
The aim of this research paper is to obtain explicit expressions of F-2(1)[(a, b)(1/2(a,b +/- l + 1)) ; 1+x/2] in the most general case for any l = 0,......
In this paper we use a set of partial differential equations to prove an expansion theorem for multiple complex Hermite polynomials. This expansion th......
In this paper, by making use of uniqueness polynomials for meromorphic functions, we obtain a class of uniqueness polynomials for holomorphic curves f......
In this paper, existence theorems are established for Neumann problems for semilinear elliptic equations at resonance together with Landesman-Lazer co......
In this paper a new algorithm considered on a real Hilbert space for finding a common point in the solution set of a class of pseudomonotone equilibri......
In this paper, we aim to obtain a fixed point theorem which guarantee the existence of a fixed point for both the continuous and discontinuous mapping......
In this paper, we introduce the q-analogue of modified Gamma operators preserving linear functions. We establish the moments of the operators using th......
Inspired by the construction of Sierpinski carpets, we introduce a new class of fractal sets. For a such fractal set K, we construct a Gromov hyperbol......
Aiming at the nonlinear convection diffusion equation with the numerical oscillations, a numerical stability algorithm is constructed. The basic princ......
