Convergent non complete interpolatory quadrature rules
We find a family of convergent schemes of nodes for non-complete interpolatory quadrature rules.
math.NA↗
arXiv subjects
Publications and source records attributed to U. Fidalgo.
We find a family of convergent schemes of nodes for non-complete interpolatory quadrature rules.
We consider sequences of biorthogonal polynomials with respect to a Cauchy type convolution kernel and give the weak and ratio asymptotic of the corresponding sequences of biorthogonal polynomials. The construction is intimately related with a mixed type Hermite-Padé approximation problem whose asymptotic properties is also revealed.