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Two Dimesional Interpolation Using Tensor Product of Two Chebyshev Systems that Minimizing Integral Energy order N
Lukita Ambarwati, Devi Eka Wardhani

Universitas Negeri Jakarta


Abstract

In this paper we will solve the interpolation problem on two dimension, that is given k points (xi,yi,ci), i=1,2,...,k, we will found continuous function U(x,y) such that U(xi,yi)=ci, i=1,2,...,k and U minimizing integral energy order N. The support points (xi,yi) did not have rectangular grid form. We will use tensor product of two Chebychev systems as a base of interpolation function space.

Keywords: Interpolation, Non rectangular grid form, Tensor product, Chebyshev Systems, Minimizing energy

Topic: Mathematics

Link: https://ifory.id/abstract/b6ADyqT7mJQZ

Conference: Mathematics, Science and Computer Science Education International Seminar (MSCEIS 2019)

Plain Format | Corresponding Author (Lukita Ambarwati)

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