On some classes of Lototsky-Schnabl operators
Abstract
We study a sequence 
of positive operators associated with a sequence 
of real numbers in the unit interval, a lower triangular stochastic matrix P and a positive projection T acting on the space of all continuous functons defined on a convex compact subset of a locally convex Hausdorff space.These operators are particular cases of the so-called Lototsky-Schnabl operators.Under suitable assumptions on(Error rendering LaTeX formula)( Ln)_{n∈ ℕ}
C0$ - semigroup of positive contractions.
of positive operators associated with a sequence of real numbers in the unit interval, a lower triangular stochastic matrix P and a positive projection T acting on the space of all continuous functons defined on a convex compact subset of a locally convex Hausdorff space.These operators are particular cases of the so-called Lototsky-Schnabl operators.Under suitable assumptions on(Error rendering LaTeX formula)( Ln)_{n∈ ℕ}C0$ - semigroup of positive contractions.DOI Code:
10.1285/i15900932v12p1
Full Text: PDF
