A Durrmeyer variant of Grünwald operators is built on L^p[0, π] and shown to converge in norm with rates from modulus of continuity and K-functionals via a Korovkin-type theorem.
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A Durrmeyer-type variant of Gr\"unwald Interpolation Operators
A Durrmeyer variant of Grünwald operators is built on L^p[0, π] and shown to converge in norm with rates from modulus of continuity and K-functionals via a Korovkin-type theorem.