collaborators

5 papers

math.FA2023

Volterra integral operators and general linear integral operators representing polynomial covariance type commutation relations on spaces

Domingos Djinja, Sergei Silvestrov, Alex Behakanira Tumwesigye

Conditions for linear integral operators on over measure spaces to satisfy the polynomial covariance type commutation relations are described in terms of defining kernels of…

math.FA2023

Representations of polynomial covariance type commutation relations by piecewise function multiplication and composition operators

Domingos Djinja, Sergei Silvestrov, Alex Behakanira Tumwesigye

Representations of polynomial covariance type commutation relations are constructed on Banach spaces and . Representations involve operators with…

math.FA2023

Convergence of commutator of linear integral operators with separable kernel representing monomial covariance type commutation relations in

Domingos Djinja, Sergei Silvestrov, Alex Behakanira Tumwesigye

Representations by linear integral operators on spaces over measure spaces are investigated for the polynomial covariance type commutation relations and more general two-side…

math.FA2023

Multiplication and linear integral operators on spaces representing polynomial covariance type commutation relations

Domingos Djinja, Sergei Silvestrov, Alex Behakanira Tumwesigye

Representations of polynomial covariant type commutation relations by pairs of linear integral operators and multiplication operators on Banach spaces are constructed.

math.FA2023

Representations of polynomial covariance type commutation relations by linear integral operators with separable kernels in

Domingos Djinja, Sergei Silvestrov, Alex Behakanira Tumwesigye

Representations of polynomial covariance type commutation relations by linear integral operators on over measures spaces are investigated. Necessary and sufficient conditions…