2007Computational Mathematics and Mathematical PhysicsRequires access

On the construction of interpolation mesh surfaces

V.A. Lyul'ka, И. Е. Михайлов, B. N. Tyumnev

Open publisher page 1 citations

Abstract

A method for constructing two-dimensional interpolation mesh functions is proposed that is more flexible than the classical cubic spline method because it makes it possible to construct interpolation surfaces that fit the given function at specified points by varying certain parameters. The method is relatively simple and is well suited for practical implementation.

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What this paper is about

A method for constructing two-dimensional interpolation mesh functions is proposed that is more flexible than the classical cubic spline method because it makes it possible to construct interpolation surfaces that fit the given function at specified points by varying certain parameters. The method is relatively simple and is well suited for practical implementation.

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Available abstract

A method for constructing two-dimensional interpolation mesh functions is proposed that is more flexible than the classical cubic spline method because it makes it possible to construct interpolation surfaces that fit the given function at specified points by varying certain parameters. The method is relatively simple and is well suited for practical implementation.

Key concepts: Interpolation (computer graphics), Spline interpolation, Mathematics, Nearest-neighbor interpolation, Simple (philosophy), Monotone cubic interpolation, Trilinear interpolation, Stairstep interpolation

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