We present continuation results for operators between locally convex linear topological spaces. These results will then be applied to obtain existence principles for differential equations on semi-infinite intervals
We present a coincidence principle for concentrative maps. This leads to new fixed point theory for ...
The aim of this chapter is twofold. First we wish to survey most of the fixed point theorems availab...
Some properties of the linear continuous operator and separation of convex subsets are investigated ...
We present continuation results for operators between locally convex linear topological spaces. Thes...
For a locally convex spaceX with the topology given by a family{p( · ; α)}α∈Ω of seminorms, we study...
AbstractThe construction and convergence of an approximate solution to the initial value problem x′ ...
The asymptotic fixed point theorem of Horn is extended to a locally convex topological vector space....
If f is a self mapping on a closed convex subset K of a separated quasicomplete locally convex linea...
AbstractThe construction and convergence of an approximate solution to the initial value problem x′ ...
This book gives a compact exposition of the fundamentals of the theory of locally convex topological...
We establish uniform boundedness principle for pointwise bounded families of continuous linear opera...
Linear differential equations in infinite-dimensional spaces and differentiated images of such space...
Abstract. Banach-Steinhaus type results are established for se-quentially continuous operators and b...
Let (E, τ) be a locally convex linear Hausdorff topological space. We have proved mainly the followi...
Some properties of the linear continuous operator and separation of convex subsets are investigated ...
We present a coincidence principle for concentrative maps. This leads to new fixed point theory for ...
The aim of this chapter is twofold. First we wish to survey most of the fixed point theorems availab...
Some properties of the linear continuous operator and separation of convex subsets are investigated ...
We present continuation results for operators between locally convex linear topological spaces. Thes...
For a locally convex spaceX with the topology given by a family{p( · ; α)}α∈Ω of seminorms, we study...
AbstractThe construction and convergence of an approximate solution to the initial value problem x′ ...
The asymptotic fixed point theorem of Horn is extended to a locally convex topological vector space....
If f is a self mapping on a closed convex subset K of a separated quasicomplete locally convex linea...
AbstractThe construction and convergence of an approximate solution to the initial value problem x′ ...
This book gives a compact exposition of the fundamentals of the theory of locally convex topological...
We establish uniform boundedness principle for pointwise bounded families of continuous linear opera...
Linear differential equations in infinite-dimensional spaces and differentiated images of such space...
Abstract. Banach-Steinhaus type results are established for se-quentially continuous operators and b...
Let (E, τ) be a locally convex linear Hausdorff topological space. We have proved mainly the followi...
Some properties of the linear continuous operator and separation of convex subsets are investigated ...
We present a coincidence principle for concentrative maps. This leads to new fixed point theory for ...
The aim of this chapter is twofold. First we wish to survey most of the fixed point theorems availab...
Some properties of the linear continuous operator and separation of convex subsets are investigated ...