Let us consider a nonlinear evolution equation associated with time-dependent subdifferential in a separable Hilbert space. In this paper we treat an asymptotically periodic system which means that time-dependent terms converge to some time-periodic ones as time goes to +∞. Then we consider the large-time behaviour of solutions without uniqueness. In such a situation the corresponding dynamical systems are multivalued. In fact we discuss the stability of multivalued semiflows from the view-point of attractors. Namely, the main object of this paper is to construct a global attractor for the asymptotically periodic multivalued dynamical system, and to discuss the relationship to one for the limiting periodic syste
AbstractWe establish the existence and stability results for periodic nonautonomous uniform forward ...
AbstractThis paper studies periodic solutions of two types of population models with time delays and...
We consider a class of differential equations, x + yx + g(x) = f(omega t), with omega is an element ...
Abstract. We study a nonlinear evolution equation associated with time-dependent subdifferential in ...
Abstract. Let us consider a nonlinear evolution equation associated with time-dependent subdifferent...
In a real separable Hilbert space, we consider nonautonomous evolution equations including time-depe...
Abstract. In this paper let us consider double obstacle problems, which includes regional economic g...
In this paper let us consider double obstacle problems, which includes regional economic growth mode...
AbstractA mathematical framework is introduced to study attractors of discrete, nonautonomous dynami...
AbstractA global attractivity theorem is first proved for a class of skew-product semiflows. Then th...
AbstractGlobal attractivity and uniform persistence are established for both single species growth a...
In this paper, we develop a general approach to investigate limit dynamics of infinite-dimensional d...
The aim of this paper is to describe the structure of global attractors for infinite-dimensional non...
We consider a class of differential equations, x ̈ + γx ̇ + g(x) = f(ωt), with ω ∈ Rd, describing o...
The paper presents theorems on the global asymptotic behavior of non–autonomous population models wh...
AbstractWe establish the existence and stability results for periodic nonautonomous uniform forward ...
AbstractThis paper studies periodic solutions of two types of population models with time delays and...
We consider a class of differential equations, x + yx + g(x) = f(omega t), with omega is an element ...
Abstract. We study a nonlinear evolution equation associated with time-dependent subdifferential in ...
Abstract. Let us consider a nonlinear evolution equation associated with time-dependent subdifferent...
In a real separable Hilbert space, we consider nonautonomous evolution equations including time-depe...
Abstract. In this paper let us consider double obstacle problems, which includes regional economic g...
In this paper let us consider double obstacle problems, which includes regional economic growth mode...
AbstractA mathematical framework is introduced to study attractors of discrete, nonautonomous dynami...
AbstractA global attractivity theorem is first proved for a class of skew-product semiflows. Then th...
AbstractGlobal attractivity and uniform persistence are established for both single species growth a...
In this paper, we develop a general approach to investigate limit dynamics of infinite-dimensional d...
The aim of this paper is to describe the structure of global attractors for infinite-dimensional non...
We consider a class of differential equations, x ̈ + γx ̇ + g(x) = f(ωt), with ω ∈ Rd, describing o...
The paper presents theorems on the global asymptotic behavior of non–autonomous population models wh...
AbstractWe establish the existence and stability results for periodic nonautonomous uniform forward ...
AbstractThis paper studies periodic solutions of two types of population models with time delays and...
We consider a class of differential equations, x + yx + g(x) = f(omega t), with omega is an element ...