AbstractThe recent paper “The tanh–coth method combined with the Riccati equation for solving nonlinear coupled equation in mathematical physics” (J. King Saud Univ. Sci. 23 (2011) 127–132) is analyzed. We show that the authors of this paper solved equations with the well known solutions. One of these equations is the famous Riccati equation and the other equation is one for the Weierstrass elliptic function. We present the general solutions of these equations. As this takes place, 19 solutions by authors do not satisfy the equation but the other 29 solutions can be obtained from the general solutions
AbstractIn this paper, we study a 2D dissipative Klein–Gordon equation with periodic boundary condit...
AbstractWe obtain a simple algorithm for computing additional solutions of a weighted heat equation
As shown in [1] solutions of the Mathieu’s equation were classified on three fundamental kinds depen...
AbstractThe recently published paper “Jacobi elliptic function solutions for the modified Korteweg–d...
AbstractWe are concerned with determining values of r, for which there exist nodal solutions of the ...
AbstractIn this paper, the iterative method developed by Daftardar-Gejji and Jafari (DJ method) is e...
In this paper, we present the generalized tanh method to obtain exact solutions of nonlinear partial...
AbstractThe exp-function method is used to find exact solutions of the generalized nonlinear heat co...
AbstractIn this paper, some new oscillation criteria are obtained for second order elliptic differen...
AbstractIn this paper, we study the effect of the graph of weight functions on the number of 2-nodal...
This article has been retracted at the request of the Editor-in-Chief. Please see Elsevier Policy on...
AbstractIn this paper, we solve a family of Diophantine equations associated with families of number...
AbstractIn this paper, we propose a new algorithm to finding all forms of soliton solutions and peri...
We prove an existence result for a coupled system of the reactiondiffusion kind. The fact that no gr...
AbstractThe explicit solutions to the boundary value problem x″(t)=λ(t)eμ(t)x(t)x(0)=x(1)=0, where λ...
AbstractIn this paper, we study a 2D dissipative Klein–Gordon equation with periodic boundary condit...
AbstractWe obtain a simple algorithm for computing additional solutions of a weighted heat equation
As shown in [1] solutions of the Mathieu’s equation were classified on three fundamental kinds depen...
AbstractThe recently published paper “Jacobi elliptic function solutions for the modified Korteweg–d...
AbstractWe are concerned with determining values of r, for which there exist nodal solutions of the ...
AbstractIn this paper, the iterative method developed by Daftardar-Gejji and Jafari (DJ method) is e...
In this paper, we present the generalized tanh method to obtain exact solutions of nonlinear partial...
AbstractThe exp-function method is used to find exact solutions of the generalized nonlinear heat co...
AbstractIn this paper, some new oscillation criteria are obtained for second order elliptic differen...
AbstractIn this paper, we study the effect of the graph of weight functions on the number of 2-nodal...
This article has been retracted at the request of the Editor-in-Chief. Please see Elsevier Policy on...
AbstractIn this paper, we solve a family of Diophantine equations associated with families of number...
AbstractIn this paper, we propose a new algorithm to finding all forms of soliton solutions and peri...
We prove an existence result for a coupled system of the reactiondiffusion kind. The fact that no gr...
AbstractThe explicit solutions to the boundary value problem x″(t)=λ(t)eμ(t)x(t)x(0)=x(1)=0, where λ...
AbstractIn this paper, we study a 2D dissipative Klein–Gordon equation with periodic boundary condit...
AbstractWe obtain a simple algorithm for computing additional solutions of a weighted heat equation
As shown in [1] solutions of the Mathieu’s equation were classified on three fundamental kinds depen...