thiele 中文意思是什麼

thiele 解釋
蒂勒
  1. Afterwards, the remnant lactic acid in lactide was measured by non - aqueous titration with sodium methoxide and the remnant water was surveyed by karl - fisher method. the melting point was investigated by thiele tube and the characteristics of lactide were analyzed by ir, uv spectrum, tg and dsc respectively

    然後,用甲醇鈉非水滴定法測定丙交酯中殘存乳酸,卡爾-費休法測定丙交酯中殘存水的含量,用提勒管測定精製丙交酯熔點,用紅外吸收光譜、紫外光譜、差熱分析對合成的丙交酯以及回收的丙交酯進行表徵。
  2. 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

    本文的主要工作可歸納如下:首先,在以圖像像素為插值節點集,構造連分式插值函數過程中出現逆差商為無窮大的情況,給出了合理的解決辦法,提出了重新調整插值節點集的節點順序、構造thiele - newton型混合有理的插值方法。
  3. Thiele melting point tube

    提勒熔點管
  4. The extension of bivariate thiele type vector valued rational interpolants

    一種求二元有理插值函數的方法
  5. 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,系統地論述了連分式的基本原理和應用方法,尤其是對thiele型連分式插值函數作了具體的討論,因為,它是在實驗中所用到的主要的插值工具。最後,本文的結尾,給出連分式應用於二維物體漸變的實驗過程和結果,並對其進行了仔細的分析和討論。實驗表明,把連分式用在二維物體的漸變過程中,取得了不錯的效果,是成功的。
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