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Error analysis is made for the regular Delaunay triangulation involving obtuse triangles separated, to prove optimal convergence rates of the approximate solutions obtained.. The

Necessary and sucient conditions for membership in k -UCV, as well as sharp growth and distortion theorems for k -uniformly convex functions are given.. The obtained results

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Our recent attempts to learn more about the convergence behavior of Stieltjes type and other variable element continued fractions and our related attempts to decide whether or not

In [2] for matrix A having the form (2) and strictly diagonally dominance property, among others, some sucient conditions for the convergence of the MAOR method were given.. Here

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Nuttall’s Conjecture has been proved for the special case of hyperelliptic functions f in [19, Theorem 3.1] and it is shown there that the upper bound for the number of spurious