Bifurcation is a very useful method to prove the existence of positive solutions for nonlinear elliptic equations. The existence of an unbounded continuum of positive solutions emanating from zero or from infinity can be deduced in many problems. In this paper, we show the applicability of this method in some problems where the classical bifurcation results can not be directly applied
AbstractA nonlinear boundary value problem, exhibiting a nonlocal bifurcation in its solution set, i...
We consider a parametric semilinear elliptic equation with a Cara-theodory reaction which exhibits c...
Abstract. We establish the uniqueness of the positive solution for equations of the form −∆u = au − ...
Bifurcation is a very useful method to prove the existence of positive solutions for nonlinear ellip...
Semilinear elliptic equations are ubiquitous in natural sciences. They give rise to a variety of imp...
For any N >= 1 and sufficiently small epsilon > 0, we find a positive solution of a nonlinear ...
In this paper, we investigate the local and global nature for the connected components of positive s...
These refereed papers cover development of theoretical and numerical issues of bifurcation theory. T...
AbstractThis paper studies the existence of positive solutions for a class of boundary value problem...
In this work, we aim to prove the existence of positive solution for some nonlocal elliptic problem...
In this paper, we present some observations of biurcation in nonlinear elliptic boundary value probl...
In this paper we study the existence of positive solutions of semilinear elliptic equations. Various...
AbstractWe consider the nonlinear Sturm–Liouville problem[formula][formula]whereai,biare real number...
In this paper, we shall study global bifurcation phenomenon for the following Kirchhoff type problem...
We consider a nonlinear elliptic equation of logistic type, driven by the p-Laplacian differential o...
AbstractA nonlinear boundary value problem, exhibiting a nonlocal bifurcation in its solution set, i...
We consider a parametric semilinear elliptic equation with a Cara-theodory reaction which exhibits c...
Abstract. We establish the uniqueness of the positive solution for equations of the form −∆u = au − ...
Bifurcation is a very useful method to prove the existence of positive solutions for nonlinear ellip...
Semilinear elliptic equations are ubiquitous in natural sciences. They give rise to a variety of imp...
For any N >= 1 and sufficiently small epsilon > 0, we find a positive solution of a nonlinear ...
In this paper, we investigate the local and global nature for the connected components of positive s...
These refereed papers cover development of theoretical and numerical issues of bifurcation theory. T...
AbstractThis paper studies the existence of positive solutions for a class of boundary value problem...
In this work, we aim to prove the existence of positive solution for some nonlocal elliptic problem...
In this paper, we present some observations of biurcation in nonlinear elliptic boundary value probl...
In this paper we study the existence of positive solutions of semilinear elliptic equations. Various...
AbstractWe consider the nonlinear Sturm–Liouville problem[formula][formula]whereai,biare real number...
In this paper, we shall study global bifurcation phenomenon for the following Kirchhoff type problem...
We consider a nonlinear elliptic equation of logistic type, driven by the p-Laplacian differential o...
AbstractA nonlinear boundary value problem, exhibiting a nonlocal bifurcation in its solution set, i...
We consider a parametric semilinear elliptic equation with a Cara-theodory reaction which exhibits c...
Abstract. We establish the uniqueness of the positive solution for equations of the form −∆u = au − ...