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In a foregoing paper [Sonar,
(2005) 883–908] we analyzed the Interpolating Moving Least Squares (IMLS) method due to Lancaster and Šalkauskas with respect to its approximation powers and derived finite difference expressions for the derivatives. In this sequel we follow a completely different approach to the IMLS method given by Kunle [ (2001)]. As a typical problem with IMLS
method we address the question of getting admissible results at the boundary
by introducing “ghost points”.
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