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- W2099073089 abstract "This paper demonstrates how composite-exponential-fitting interpolation rules can be constructed to fit an oscillatory function using not only pointwise values of that function but also of that functions's derivative on a closed and bounded interval of interest. This is done in the framework of exponential-fitting techniques. These rules extend the classical composite cubic Hermite interpolating polynomials in the sense that they become the classical composite polynomials as a parameter tends to zero. Some examples are provided to compare the newly constructed rules with the classical composite cubic Hermite interpolating polynomials (or recently developed interpolation rules)." @default.
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- W2099073089 date "2008-04-30" @default.
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- W2099073089 title "COMPOSITE-EXPONENTIAL-FITTING INTERPOLATION RULES" @default.
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- W2099073089 doi "https://doi.org/10.4134/ckms.2008.23.2.295" @default.
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