DOIAbstract
AbstractSuppose thath∈L1(0,π),g∈C(R,R), and lim|t|→∞(g(t)/t)=0. With the Saddle Point Theorem, the solvability is proved for the two-point boundary value problemproblem[formula]under the condition that[formula]where[formula] and[formula
AbstractSuppose thath∈L1(0,π),g∈C(R,R), and lim|t|→∞(g(t)/t)=0. With the Saddle Point Theorem, the solvability is proved for the two-point boundary value problemproblem[formula]under the condition that[formula]where[formula] and[formula
We consider the two point boundary value problem F[y]=y″-f(x,y,y′)=0, a≤x≤b, y(a)=A, y(b)=B. Assumin...
Abstract. We study the solvability of the equation x′ ′ = f(t,x,x′) subject to Dirichlet, Neumann, ...
In this note we consider Dirichlet boundary value problem on a half line. Using critical point theor...
In this dissertation we apply a min-max principle, called the Saddle Point Theorem, to find solution...
AbstractLetf: [0,1]×R2→Rbe a function satisfying Caratheodory's conditions ande(t)∈L1[0,1]. Let η∈(0...
Abstract. Existence results of positive solutions for a two point boundary value problem are establi...
The solvability for a class of abstract two-point boundary value problems derived from optimal contr...
Abstract. Existence results of positive solutions for a two point boundary value problem are establi...
Abstract. Existence results of positive solutions for a two point boundary value problem are establi...
The solvability for a class of abstract two-point boundary value problems derived from optimal cont...
Abstract. Existence results of positive solutions for a two point boundary value problem are establi...
Abstract. Existence results of positive solutions for a two point boundary value problem are establi...
Abstract. We study the solvability of the equation x′ ′ = f(t,x,x′) subject to Dirichlet, Neumann, ...
AbstractAn existence and uniqueness result concerned with the boundary value problemu″+gt,ut=et,u′0=...
AbstractWe gain solvability of a system of nonlinear, second-order ordinary differential equations s...
We consider the two point boundary value problem F[y]=y″-f(x,y,y′)=0, a≤x≤b, y(a)=A, y(b)=B. Assumin...
Abstract. We study the solvability of the equation x′ ′ = f(t,x,x′) subject to Dirichlet, Neumann, ...
In this note we consider Dirichlet boundary value problem on a half line. Using critical point theor...
In this dissertation we apply a min-max principle, called the Saddle Point Theorem, to find solution...
AbstractLetf: [0,1]×R2→Rbe a function satisfying Caratheodory's conditions ande(t)∈L1[0,1]. Let η∈(0...
Abstract. Existence results of positive solutions for a two point boundary value problem are establi...
The solvability for a class of abstract two-point boundary value problems derived from optimal contr...
Abstract. Existence results of positive solutions for a two point boundary value problem are establi...
Abstract. Existence results of positive solutions for a two point boundary value problem are establi...
The solvability for a class of abstract two-point boundary value problems derived from optimal cont...
Abstract. Existence results of positive solutions for a two point boundary value problem are establi...
Abstract. Existence results of positive solutions for a two point boundary value problem are establi...
Abstract. We study the solvability of the equation x′ ′ = f(t,x,x′) subject to Dirichlet, Neumann, ...
AbstractAn existence and uniqueness result concerned with the boundary value problemu″+gt,ut=et,u′0=...
AbstractWe gain solvability of a system of nonlinear, second-order ordinary differential equations s...
We consider the two point boundary value problem F[y]=y″-f(x,y,y′)=0, a≤x≤b, y(a)=A, y(b)=B. Assumin...
Abstract. We study the solvability of the equation x′ ′ = f(t,x,x′) subject to Dirichlet, Neumann, ...
In this note we consider Dirichlet boundary value problem on a half line. Using critical point theor...
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