埃尔米特插值

提出在IRFPA非均匀性校正中使用埃尔米特插值方法，与其他传统方法相比较具有运算量小，修正效果好，易于实现等优点。

Hermite interpolation algorithm is described in IRFPA nonuniformity correction . Compare with other traditional algorithm , it has advantages of less calculation , higher correction precision and easy implement by hardware .

适用于一般提法的埃尔米特插值多项式的差商构造公式

The constructive formula by divided difference on general Hermite interpolating polynomial

埃尔米特插值求积公式三角形上的边界插值公式

BOUNDARY INTERPOLATION FORMULAE FOR TRIANGLES ITO formula of a function of

埃尔米特插值多项式双掺杂碳纳米管电子场发射性能的密度泛函研究

Density functional theoretical studies of electron field emission properties of double doped carbon nanotube

基于埃尔米特插值的隐式线性多步法公式

Implicit Linear Multistep Formula Based on Hermite Interpolation

基于埃尔米特插值的秘密分割门限方案的构造

Construction of Threshold Scheme on Share of Secret Based on the Problem of Hermite Interpolation

就一般情况给出了三次埃尔米特插值函数的误差公式，并介绍了误差公式的证明方法。

An error formula for cubic-Hermite 's interpolation function was derived and proven for general cases .

采用埃尔米特插值多项式代替泰勒展开式逼近目标函数，极大地降低了高阶交叉灵敏度的阶数。

Adopting the Hermite polynomial instead of the Taylor polynomial can greatly decrease the order of high-order cross sensitivity .

为了求三次埃尔米特插值函数，采用重节点差商的方法，得到了类似于牛顿插值的结果。

To solve cubic-Hermite interpolation functions , the method of divided difference at same node was used , and the result similar to Newton 's interpolation function was obtained .

本文讨论埃尔米特插值的最小二乘问题，导出了此问题的正规方程组，证明了埃尔米特插值的最小二乘解的存在唯一性。

In this paper , the least square problem of Hermite interpolation is discussed Its normal system of equations is derived and the existance and uniqueness of least square solution is proved .

本文采用分片三次埃尔米特插值来作基线漂移校正，提出了当心率变化引起插值区间信号长度变化时，插值基函数的线性变换规则。

This paper uses segmenting 3-order Hermite interpolation for base-line drift correction , and presents a linear transformation rules of interpolation basic functions when the signal length of interpolation interval changes owing to the changing of heart rate .

利用二阶埃尔米特插值函数把空间梁单元的结点自由度由6个扩充到8个，使井眼曲线的二阶导数连续，提高了计算精度。

When the nodal degrees of freedom in beam element increase from 6 to 8 by the use of Hermit interpolation function , the second derivative for expressing hole curvature becomes continuous , and the calculation precision is improved .