summary:In this paper, we are interested in the study of bifurcation solutions of nonlinear wave equation of elastic beams located on elastic foundations with small perturbation by using local method of Lyapunov-Schmidt.We showed that the bifurcation equation corresponding to the elastic beams equation is given by the nonlinear system of two equations. Also, we found the parameters equation of the Discriminant set of the specified problem as well as the bifurcation diagram
The theory of bifurcation from equilibria based on center-manifold reductio, and Poincare-Birkhoff n...
Consider the following simple, but typical, example of a non-linear equilibrium (differential equati...
Nonlinear wave equations model the propagation of waves in a wide range of Nonlinear wave equations ...
summary:In this paper, we are interested in the study of bifurcation solutions of nonlinear wave equ...
In this paper, we are interested in the study of three modes bifurcation solutions of nonlinear wave...
This paper aims to study the bifurcation of solution in singularly perturbed ODEs: ...
summary:In this paper we consider an elliptic system at resonance and bifurcation type with zero Dir...
We consider two-parameter bifurcation of equilibrium states of an elastic rod on a deformable founda...
AbstractWe continue our study (SIAM J. Math. Anal., 15, No. 4 (1984)) of perturbations of the proble...
AbstractA new numerical method is presented to analyze perturbations of bifurcations of the solution...
AbstractWe consider an algorithm for analyzing bifurcation structure and for branch switching in sol...
We present new results on the existence of multiple positive solutions of a fourth-order differentia...
AbstractWe obtain some new bifurcation criteria for solutions of general boundary value problems for...
In this article we are interested in the study of bifurcation of periodic solutions of nonlinear fou...
AbstractIn the study of nonlinear boundary value problems it has been observed that bifurcations may...
The theory of bifurcation from equilibria based on center-manifold reductio, and Poincare-Birkhoff n...
Consider the following simple, but typical, example of a non-linear equilibrium (differential equati...
Nonlinear wave equations model the propagation of waves in a wide range of Nonlinear wave equations ...
summary:In this paper, we are interested in the study of bifurcation solutions of nonlinear wave equ...
In this paper, we are interested in the study of three modes bifurcation solutions of nonlinear wave...
This paper aims to study the bifurcation of solution in singularly perturbed ODEs: ...
summary:In this paper we consider an elliptic system at resonance and bifurcation type with zero Dir...
We consider two-parameter bifurcation of equilibrium states of an elastic rod on a deformable founda...
AbstractWe continue our study (SIAM J. Math. Anal., 15, No. 4 (1984)) of perturbations of the proble...
AbstractA new numerical method is presented to analyze perturbations of bifurcations of the solution...
AbstractWe consider an algorithm for analyzing bifurcation structure and for branch switching in sol...
We present new results on the existence of multiple positive solutions of a fourth-order differentia...
AbstractWe obtain some new bifurcation criteria for solutions of general boundary value problems for...
In this article we are interested in the study of bifurcation of periodic solutions of nonlinear fou...
AbstractIn the study of nonlinear boundary value problems it has been observed that bifurcations may...
The theory of bifurcation from equilibria based on center-manifold reductio, and Poincare-Birkhoff n...
Consider the following simple, but typical, example of a non-linear equilibrium (differential equati...
Nonlinear wave equations model the propagation of waves in a wide range of Nonlinear wave equations ...