Hermite Lagrange Interpolation on the Unit Circle

Journal Title: JOURNAL OF ADVANCES IN MATHEMATICS - Year 2014, Vol 9, Issue 1

Abstract

In this paper, we consider explicit representations and convergence of Hermite- Lagrange Interpolation on two disjoint sets of nodes, which are obtained by projecting vertically the zeros of (1- x2) Pn (? ,? ) (x) and Pn ( ? ,? )(x)  respectively on the unit circle, where Pn( ?, ?)  (x) stands for Jacobi polynomials.

Authors and Affiliations

Swarnima Bahadur

Keywords

Related Articles

Oscillation and Nonoscillation of Fourth-order Nonlinear Neutral Differential Equations with "Maxima".

In this paper, we study the oscillation and asymptotic properties of fourth-order nonlinear neutral dierential equations with \maxima" (r(t)(y(t) + p(t)y(h(t)))00)00 + q(t) max [(t);t] f(y(s)) = 0; t t0 0 (0.1)...

On Anti-fuzzy Ideals of Mgamma-Groups

We derive results related to level sets, cosets with respect to anti-fuzzy ideals in MT-groups

Some Remarks on Restricted Panel Data Model

In this paper , we investigate some remarks on panel data model with linear constraints on the coefficients of the random panel data model. Furthermore, it investigates the inferences . The restricted maximum likelihood...

Reacting Laminar flow with Applied Magnetic Field in a Channel filled with Saturated Porous Media

In this work, we examined reacting laminar  flow of a third grade fluid in a channel filled with saturated porous media under the effect of applied  magnetic field and variable thermal conductivity. It is assum...

Cycles Cohomology and Geometrical Correspondences of Derived Categories to Field Equations

The integral geometry methods are the techniques could be the more naturally applied to study of the characterization of the moduli stacks and solution classes (represented cohomologically) obtained under the study of th...

Download PDF file
  • EP ID EP651377
  • DOI 10.24297/jam.v9i1.6891
  • Views 173
  • Downloads 0

How To Cite

Swarnima Bahadur (2014). Hermite Lagrange Interpolation on the Unit Circle. JOURNAL OF ADVANCES IN MATHEMATICS, 9(1), 1817-1823. https://europub.co.uk/articles/-A-651377