cubic interpolation中文什么意思

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用"cubic interpolation"造句

三次插值/三次內插

cubic: adj. 1.立方體[形]的，正六面體的。 2.【數(shù)學】 ...
cubic polynomial interpolation method: 三次多項式插值法
cubic spline interpolation: 三次樣條插值/三次樣條內插
interpolation: 補入; 插補，插值法; 插補；插入; 插入，內插法; 插入法; 插入值; 插值/內插; 插值法，插值，內插法; 插值算法; 差值; 篡改; 內插，插補; 內插補點; 內插法；插值法; 內推法; 添改; 添寫
cubic: adj. 1.立方體[形]的，正六面體的。 2.【數(shù)學】三次的，立方的。 n. 【數(shù)學】三次曲線；三次方程式；三次多項式；三次函數(shù)。

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In a word , because the cubic interpolation is superior to the other two methods , we should use the cubic interpolation for construction of zero - yield curve and for evaluation of the irdp as far as possible
總之，立方插值法優(yōu)于其他兩種插值方法。因此，在構造零息收益曲線，或為利率衍生產(chǎn)品進行定價時；應盡可能地使用立方插值法。
3 zhang c , cheng f , miura k . a method for determing knots in parametric curve interpolation . cagd , 1998 , 15 : 399 - 416 . 4 fritsch f n , carlson r e . monotone piecewise cubic interpolation
文章以四組有代表性的數(shù)據(jù)為實例，通過定義節(jié)點用樣條函數(shù)方法構造三次參數(shù)樣條曲線，將新方法與向心參數(shù)化法修整弦長參數(shù)化法和二次精度方法進行了比較。
This paper reaches a conclusion that the three methods of term structure estimation lead to the difference of the pricing of irdp and that the cubic interpolation is the best method when these methods are applied to construction of zero - yield curve and evaluation of coup bond , zero - bond option and interest rate swap
立方插值法在零息收益曲線的構造時以及在對附息債券、債券期權、利率互換定價時優(yōu)于三次樣條插值法和線性插值法，是三種插值方法中最好的方法。
But when these methods are applied to evaluation of interest rate swap option , interest rate cap , interest rate floor , forward rate agreement , both the cubic interpolation and the spline interpolation are superior to the linear interpolation , but the cubic interpolation and the spline interpolation are almost same
當三種期限結構估測方法應用于利率互換期權、利率上限期權、利率下限期權、遠期利率定價時，立方插值法和三次樣條插值法盡管都優(yōu)于線性插值法，但是它們之間卻沒有優(yōu)劣之分。
Valuing these irdp rationally and precisely has been increasingly important . based on the research of foreign scholars . this paper studies three methods of term structure estimation ( linear interpolation , spline interpolation , cubic interpolation ) proceeding from methods of term structure estimation about yield curve that affect the valuation of irdp
本碩士論文在綜合國外學者研究成果的基礎上，主要從影響利率衍生產(chǎn)品估價的期限結構估測方法出發(fā)，具體詳細地研究了三種利率期限結構估測方法(線性插值法、三次樣條插值法、立方插值法)及其在利率衍生產(chǎn)品定價中的應用。