continue fraction中文是什么意思

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中文翻译
造句

连分数

continue vi. 1.连续，继续；延伸。 2.仍旧，依旧，留。短 ...
fraction n. 1.小部分，碎片，片断。 2.一些，一点儿。 3. ...
continue-fraction expansion 连分式展开式
continue vi. 1.连续，继续；延伸。 2.仍旧，依旧，留。 The rain continued all day. 雨终日不停。 The door continued to bang all night. 这门砰当砰当地响了一晚上。 He continued at his post. 他留任原职。 continue at school 留校。 continue in command. 继续担任指挥。 continue on page 20. 下接20页。 vt. 接续，继续；使留任；延续，延长；【法律】使(诉讼)延期。 To be continued. 待续。 continue a boy at school 使孩子继续求学。
a fraction of 零点几; 一小部分
fraction n. 1.小部分，碎片，片断。 2.一些，一点儿。 3.【化学】分馏，分层，分级。 4.【宗教】圣餐面包分切式。 5.【数学】分数。 a common [vulgar] fraction 普通分数。 a compound [complex] fraction 繁分数。 a mixed fraction 带分数。 a decimal fraction 小数。 a proper [improper] fraction 真[假]分数。 a fraction closer 稍微靠近一点。 by fractions 有余数的，不完全的。 crumble into fractions 碎成片片。 in a fraction of a second 一秒钟的若干分之几，一转眼的工夫。 not a fraction of 一点也没有。 not by a fraction 一点也不。 to a fraction 〔口语〕道道地地，百分之百地。
not by a fraction 一点也不
to a fraction 完全地,百分之一百地
address continue 地址连接
cont continue 继续，延续
continue 1 爱莲说
continue a talk 继续谈话
continue acting 继续署理；继续署任; 继续署任
continue button 两录音卡座连续放音键
continue column 连续栏; 连续列
continue cooperation 继续合作
continue dimension 连线尺寸标注; 连续标注
continue doing 一直做
continue downwind 在第三边继续飞行
continue education 进修教育
continue fortrann 符传式译语言连续
continue game 以接关密码形式继续游戏
continue on drawing 接续图
continue port 续向左转

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例句与用法

Though the rational fractions based on one - variable ( vector valued ) continued fractions have been used in other engineering fields , its application in the field of digital image processing has n ' t yet been reported in the literature so far . 2
基于一元(向量)连分式形式的有理分式已应用于其它工程领域，但基于矩形网格和三角网格上的混合有理插值在数字图像处理领域目前还没看到这方面的报道。
In the thesis , the fundamental formula of ffd method derives from the square root that is approximated by a continued fraction expansion in the one - way wave equation . optimizations of the parameters of the finite - difference operator improve the validity of the method
本论文用连分式近似单程波波动方程中的平方根导出ffd算法的基本公式，并对ffd算法中的有限差分算子进行了系数优化，进一步提高了计算的有效性。
Our algorithm significantly outperforms the classical bilinear and bicubic interpolation methods in terms of edge sharpness and artifact reduction . 4 . the applications of the continued fractions are extended , which will further push forward the study of the continued fractions
而本文的方法是基于用非线性方法进行边缘处理，该方法将newton线性插值方法和连分式有理插值方法进行有机的结合，提高了图像的插值速度和效果。
In chapter 3 , the degree - preserving polynomials on r ~ ( 2 ) are discussed . with aid of computer algebraic systems , conditions are given to classify polynomials which are degree - preserved . in chapter 4 , the dynamical system in continued fractions , modeled by iteration , and related results on periodicity and chaos are summarized
在本文的第四章中综述了连分数中的动力系统的一些成果，连分数通过迭代可化为一个动力系统模型，通过对该模型的研究，可以进一步认识迭代的复杂性，尤其是蕴藏在其中的周期行为和混沌。
In recent years , nonlinear methods have attracted more and more attention and there have been some successful cases , such as median filter , mathematical morphology , etc . as a preferred way to inverstigate nonlinear numerical problems , the continued fractions method can effectively express the gradually changing data or abrupt data , so it is meaningful to study image processing by means of the continued fractions theory and algorithms
近年来在图像处理领域，利用非线性方法进行图像处理取得较好效果的有中值滤波、数学形态学等，非线性方法已引起越来越多研究者的重视。作为研究非线性数值问题的首选方法?连分式方法，不仅能反映数据的渐变性，也能反映数据的突变性。鉴于这些原因，本文将连分式插值和逼近引入到数字图像处理领域，开展了图像插值、图像重建等方面的研究。
And in this part , the algorithm of polygons is emphasized . the second part is focused on image morphing . after expatiating its principal algorithms and mature methods , a method among multiple images is presented and analysed in detail . second , in the second chapter of this thesis , the basic theories and methods are systematically discussed , especially thiele continued fractions , because it is the main interpolation tool in the experiments . and finally , the processes and results of experiments in the application of continued fractions to 2d object metamorphosis are given , and detailed analyzing and discussing are made . the experiments show that the results are good . this demonstrates that it is successful for continued fractions to be applied in the processes of 2d object metamorphosis
其次，在本文的第二章，系统地论述了连分式的基本原理和应用方法，尤其是对thiele型连分式插值函数作了具体的讨论，因为，它是在实验中所用到的主要的插值工具。最后，本文的结尾，给出连分式应用于二维物体渐变的实验过程和结果，并对其进行了仔细的分析和讨论。实验表明，把连分式用在二维物体的渐变过程中，取得了不错的效果，是成功的。
With the review of digital image properties and continued fractions theory , this dissertation focuses on the study of the image interpolation and image reconstruction ; the main contributions are as fallows : first of all , the methods of solving the problem of inverse difference being infinite are successfully found while constructing the thiele - type continued fractions . in this case it is proposed to reorder the set of interpolating points and then construct a thiele - newton blending continued fraction
本文的主要工作可归纳如下：首先，在以图像像素为插值节点集，构造连分式插值函数过程中出现逆差商为无穷大的情况，给出了合理的解决办法，提出了重新调整插值节点集的节点顺序、构造thiele - newton型混合有理的插值方法。
There are a lot of methods of 2d object metamorphosis . the current algorithms have advantages and disadvantages . whether the shape morphing algorithms or image morphing algorithms are concerned , most of them deal with the morphing between two objects . in this thesis , an algorithm of the morphing among multiple 2d objects is presented with the aid of theory of continued fractions
二维物体渐变技术实现方法多种多样，目前提出的算法各有优缺点，无论是形状渐变算法，还是图象渐变算法，它们中的大多数都是处理两个物体之间的渐变。在本文中，利用连分式理论，提出了一种在多个二维物体之间进行渐变的算法。
In this thesis , a semi - classical model of the force on an atom is used to describe the motion of a two - level atom interacting with a standing wave laser field . the velocity dependent force and momentum diffusion are derived through optical bloch equations by using the matrix form of the continued fraction technique . by investigating the dynamic properties of atoms in laser field , we can control and manipulate the mechanical motion of an atom
本文利用半经典理论，从二能级原子在激光驻波场中所满足的运动方程出发，推导出密度矩阵元所满足的递推关系，利用矩阵连分数方法求解出密度矩阵元，从而求出依赖于原子运动速度的光压力与动量扩散系数，通过讨论原子在激光场中的动力学行为，为原子在激光场中被囚禁、形成原子列阵以及可控制的量子态，从而为量子信息处理提供理论基础。

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Last modified time:Fri, 15 Aug 2025 00:29:56 GMT