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In this paper,some problems on bivariate Hermite interpolation by polynomial are studied.The concepts of strong H-basis and Hermite interpolation along a plane algebraic curve are proposed.

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In this paper ,on one hand ,we establish the weakly asymptotic order of the classical Bernstein interpolation sequence approximate functionin the Wiener space(or 1-fold integrated Wiener space),on the other hand,we discuss the asymptotically order for the average error of Lagrange interpolation sequence, Hermite-Fejer interpolation sequence and Hermite interpolation sequence based on the Chebyshev nodes on the 1-fold integrated Wiener space.

本文一方面確定了經(jīng)典的Bernstein多項式算子列逼近函數(shù)時在Wiener空間(或1-重積分Wiener空間)下的平均誤差的弱漸近階；另一方面確定了基于第一類Chebyshev多項式零點的Lagrange插值算子列www在线观看视频一级、Hermite-Fejer插值算子列和Hermite插值算子列在1-重積分Wiener空間下的平均誤差的弱漸近階台湾一级毛片免费视频。

Furthermore,we present the method for designing quadratic Bezier developable surface:give four corner points of developable surface and two free designing parameters,the other two control vertexes are on the line connecting the linear interpolation point between the first two control vertexes and the linear interpolation point between the last two control vertexes,and they are the linear interpolation points between these two linear interpolation points respectively,namely,these four linear interpolation points are colinear.

提出了二次Bézier可展曲面的設(shè)計方法：給定可展曲面的4個角點a0、b0白白看看首页永久免费观看视频、a2国产iGAO手机视频网、b2和兩個自由設(shè)計參數(shù)？姿手机日本黄色电影网站、人人操在线精品？滋，則待求的2個控制頂點a1盗摄网址、b1是在前2個控制頂點a0国产欧美乱色伦、b0的線性插值點a*與后2個控制頂點a2、b2的線性插值點b*的連線上羞羞网在线，并且也是a*99久久精品毛片免费播放高、b*這2個線性插值點的線性插值，即這4點a*福利黄色一区、a1欧美一级黃色视频在线观看、b1、b*共線色黑人网。

On the basis of determining interpolation neighborhood, this paper factures many geochemistry plots by using more spatial interpolation of the deep penetrating geochemical data in the study area. The methods include inverse distance weighted interpolation, global polynomial interpolation, local polynomial interpolation, radial basis function, simple Kriging and universal Kriging, etc.

文中在確定插值鄰域的基礎(chǔ)上，應(yīng)用多種空間插值方法對研究區(qū)的深穿透地球化學(xué)數(shù)據(jù)制作了多個地球化學(xué)圖中国精品jizzjizz，如反距離加權(quán)插值法www.youjizz.com日本、全局多項式插值法、局部多項式插值法成人日韩欧美一区二区免费、徑向基函數(shù)法欧美性爱视频欧美、簡單克里金法、泛克里金法等成年人观看黄色网站免费。

Another is the use of linear interpolation combining two different styles of language model, enables us to further improve the accuracy rate.

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Trilinear Interpolation but can provide the highest quality picture.

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Address the characteristics of non-uniform speed transmission, position function control and transmission ratio function control were presented to realize electronic gearbox. The differences between position function curve interpolation and general NC interpolation were analyzed. Considering the effect of uncontrollable continuous principal motion, interpolation slope and position function precompensation interpolation were presented. The relationship among interpolation, servo dynamic response and transmission precision was studied. The coordinate linkage relationship and electronic gearbox scheme in noncirclar gear hobbing were studied.

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The method has extended the image unwarping capability of the existing methods for SVP omni-cameras to tolerate lens/mirror assembly imprecision, which is difficult to overcome in most real applications. A new method called "edge-preserving 8-directional two-layered weighting interpolation" is proposed for interpolating unfilled pixels in a perspective-view or panoramic image resulting from unwarping an omni-image taken by a non-SVP omni-camera.

b 提出一個稱為&雙層八方向之邊緣保存權(quán)重式插補(edge-preserving 8-directional two-layered weighting interpolation)&方法，可用以插補從一個非單一視點之全方位攝影機攝取之全方位影像轉(zhuǎn)正到透視(perspective-view)或環(huán)場影像之未填充像點午夜电影网理论片。

First, we introduce and discuss the various methods of multivariate polynomial interpolation in the literature. Based on this study, we state multivariate Lagrange interpolation over again from algebraic geometry viewpoint:Given different interpolation nodes A1,A2 .....,An in the affine n-dimensional space Kn, and accordingly function values fi(i = 1,..., m), the question is how to find a polynomial p K[x1, x2,...,xn] satisfying the interpolation conditions:where X=(x1,X2,....,xn). Similarly with univariate problem, we have provedTheorem If the monomial ordering is given, a minimal ordering polynomial satisfying conditions (1) is uniquely exsisted.Such a polynomial can be computed by the Lagrange-Hermite interpolation algorithm introduced in chapter 2. Another statement for Lagrange interpolation problem is:Given monomials 1 ,2 ,.....,m from low degree to high one with respect to the ordering, some arbitrary values fi(i= 1,..., m), find a polynomial p, such thatIf there uniquely exists such an interpolation polynomial p{X, the interpolation problem is called properly posed.

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