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。
分式: fraction的: 4次方是 The fourth power of 2 i ...分式: [数学] fraction式的: complex; hepburnian hepburn长分式: long shunt二分式: dichotomic type分式环: field of fractions分式域: field of fractions公分式: [数学] common fraction假分式: improper fraction连分式: continued fraction; fraction微分式: differential expression; differential form真分式: fraction中分式: divided center main子分式: sub fraction; subfraction卡式的,盒式的: cassette伴随微分式: adjoint differential expression闭微分式: closed differential form部分分式: partial fraction部分分式法: method of partial fraction部分式外壳: two piece housing插框分式: boxed mode长分路;长分式: long shunt纯微分式: pure differential form代数分式: algebraic fraction