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approximate approach中文是什么意思

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  • Study on data approximate approach of spiral surface profile
    螺旋曲面廓型的數(shù)值擬合方法研究
  • ( 2 ) the theory basis and realization methods of the computer simulation approximate approach are discussed in this paper
    ( 2 )研究了計(jì)算機(jī)模擬逼近法的理論依據(jù)和實(shí)施的技術(shù)方法。
  • However , the computer simulation approximate approach not only clearly indicates the changes of mechanism position , velocity and acceleration orientation by means of figures , but also obtains the closely same accuracy of the analytics without the boring calculation
    計(jì)算機(jī)模擬逼近法既能以圖的形式展示機(jī)構(gòu)位置、速度加速度的方位變化,又能得到與解析法非常相近的求解精度,又不需推導(dǎo)繁瑣的解析公式。
  • Lastly , aiming at the poor results which all current algorithms do for directional textures , and cannot synthesis texture directly , aiming at the particularity of this kind of textures , we bring forward the conceptions of non frontal parallel textures and frontal parallel textures . by analyzing texture ' s direction through fourier spectrum , we introduce the conception of main direction , and solve the approximation value of texture ' s main direction by discrete approximated approach . by this way , we can synthesis indirectly simple structural non frontal parallel textures
    最后針對(duì)現(xiàn)有算法對(duì)帶有方向的紋理合成效果差,無法直接合成紋理圖像的難點(diǎn),本論文首先提出了非正平行紋理與正平行紋理的概念,分析了它們之間的內(nèi)在聯(lián)系,引入了兩個(gè)角度參數(shù)來描述紋理的朝向,采用傅立葉頻譜法分析紋理的方向特性,并提出了紋理主方向的概念,本論文引入離散逼近的方法來求解出紋理主方向的近似值,這樣我們就能用一種間接的方法合成簡單的結(jié)構(gòu)性非正平行紋理。
  • Using the method of parabolic regularization , we first study the existence of the optimal control of nondegenerate systems governed by where and jn is mollifying sequence in r . by de giorgi - nash ' s technique , we obtain some uniformly estimates of solutions of regularizing prob - lem , from compactness , we prove the existence of the optimal control of degenerate system by a approximate approach
    利用拋物正則化方法,我們首先研究了非退化系統(tǒng)最優(yōu)控制的存在性,其中而j _ n是r上的軟化子。利用degiorgi - nash技巧,對(duì)正則化問題的解可以得到一些一致估計(jì),利用緊性,通過一個(gè)逼近過程我們得到了退化系統(tǒng)最優(yōu)控制的存在性。
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