首页> 中文期刊> 《理论数学进展(英文)》 >An Unconditionally Monotone iC/isup2/supQuartic Spline Method with Nonoscillation Derivatives

An Unconditionally Monotone iC/isup2/supQuartic Spline Method with Nonoscillation Derivatives

         

摘要

A one-dimensional monotone interpolation method based on interface reconstruction with partial volumes in the slope-space utilizing the Hermite cubic-spline, is proposed. The new method is only quartic, however is C2 and unconditionally monotone. A set of control points is employed to constrain the curvature of the interpolation function and to eliminate possible nonphysical oscillations in the slope space. An extension of this method in two-dimensions is also discussed.

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