AN INTERPOLATION FUNCTIONAL THIRD-DEGREE POLYNOMIAL THAT DOES NOT USE SUBSTITUTION RULES

I.I. Demkiv

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AN INTERPOLATION FUNCTIONAL THIRD-DEGREE POLYNOMIAL THAT DOES NOT USE SUBSTITUTION RULES

机译：插值函数三次多项式，不使用替代规则

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摘要

We propose and substantiate the construction of a Newton-type functional polynomial that does not require satisfying the substitution rules. This is reached by broadening the class of polynomials where the interpolant is searched for.

机译：我们提出并证实了不需要满足替换规则的牛顿型函数多项式的构造。这可以通过扩展搜索插值的多项式的类别来实现。

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《Journal of Mathematical Sciences》 |2012年第1期|p.34-50|共17页
作者
I.I. Demkiv;
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"L'vivs'ka Politekhnika" National University, Lviv, Ukraine;

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7. Polynomial Interpolation with Prescribed Analytic Functionals [O] . Calvi J.P. 1993

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AN INTERPOLATION FUNCTIONAL THIRD-DEGREE POLYNOMIAL THAT DOES NOT USE SUBSTITUTION RULES

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