Add to ORKGAbstract: The method of proof of existence of bifurcating branches of nonlinear Scroedinger-like equations is considered. The some physical aspects connected with additional nonlinear terms in these equations are discussed.Note: Research direction:Mathematical problems and theory of numerical method
The countable branches of nodal solutions bifurcating from the infinity for a sublinear semilinear e...
AbstractSchröder’s methods of the first and second kind for solving a nonlinear equation f(x)=0, ori...
In this paper, we study the interaction between a nonlinear focusing Robin type boundary source, a n...
This paper is concerned with bifurcation problems for quasilinear Schrodinger type equations such as...
Abstract: The present paper is dedicated for basic aspects of theory of branching of solut...
Radially symmetric solutions of many important systems of partial differential equations can be redu...
The nonlinear Schrödinger equation has received a great deal of attention from mathematicians, in pa...
This paper will deal with the Theory of Geometric Bifurcation which the author developed in 1986. Th...
Coupled nonlinear Schrodinger equations (CNLS) govern many physical phenomena, such as nonlinear opt...
This collection focuses on nonlinear problems in partial differential equations. Most of the papers ...
Beyn W-J. Half-stable solution branches for ordinary bifurcation problems. Mathematical methods in t...
[[abstract]]This note gives a brief survey of existence, uniqueness and bifurcation results for nonl...
Recently, a novel bifurcation technique known as the deflated continuation method (DCM) was applied ...
AbstractSystems of nonlinear algebraic equations with a parameter arises in many branches of mathema...
Solutions to the nonlinear Schrodinger equation with potential V(u) = -λulul2 have been theoreticall...
The countable branches of nodal solutions bifurcating from the infinity for a sublinear semilinear e...
AbstractSchröder’s methods of the first and second kind for solving a nonlinear equation f(x)=0, ori...
In this paper, we study the interaction between a nonlinear focusing Robin type boundary source, a n...
This paper is concerned with bifurcation problems for quasilinear Schrodinger type equations such as...
Abstract: The present paper is dedicated for basic aspects of theory of branching of solut...
Radially symmetric solutions of many important systems of partial differential equations can be redu...
The nonlinear Schrödinger equation has received a great deal of attention from mathematicians, in pa...
This paper will deal with the Theory of Geometric Bifurcation which the author developed in 1986. Th...
Coupled nonlinear Schrodinger equations (CNLS) govern many physical phenomena, such as nonlinear opt...
This collection focuses on nonlinear problems in partial differential equations. Most of the papers ...
Beyn W-J. Half-stable solution branches for ordinary bifurcation problems. Mathematical methods in t...
[[abstract]]This note gives a brief survey of existence, uniqueness and bifurcation results for nonl...
Recently, a novel bifurcation technique known as the deflated continuation method (DCM) was applied ...
AbstractSystems of nonlinear algebraic equations with a parameter arises in many branches of mathema...
Solutions to the nonlinear Schrodinger equation with potential V(u) = -λulul2 have been theoreticall...
The countable branches of nodal solutions bifurcating from the infinity for a sublinear semilinear e...
AbstractSchröder’s methods of the first and second kind for solving a nonlinear equation f(x)=0, ori...
In this paper, we study the interaction between a nonlinear focusing Robin type boundary source, a n...