integral convolution中文是什么意思

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中文翻译
造句

积分褶合式

integral adj. 1.完全的；缺一不可的，主要的。 2.【数学】 ...
convolution n. 1.回旋，卷旋，盘旋;旋圈，卷褶；涡流。 2.【动 ...
convolution integral 结合积分; 卷积积分; 褶积积分
complex convolution integral 复卷积积分
convolution integral equation 卷积积分方程
convolution integral model 卷积积分模型
intensity convolution integral 强度卷积积分
convolution n. 1.回旋，卷旋，盘旋;旋圈，卷褶；涡流。 2.【动，植】包卷，旋绕；【解剖学】回转(部)；脑回；【数学】褶[卷]积；褶合式；【统计学】结合式。
s convolution 布洛卡回; 海斯奇尔回
integral adj. 1.完全的；缺一不可的，主要的。 2.【数学】整的，积分的。 an integral steel plant 综合钢铁厂。 an integral part of …的一个主要部分。 an integral whole 整体。 integral equation 积分方程。 n. 全体，整体；【数学】积分。 definite integral 定积分。 double integral (二)重积分。 indefinite integral 不定积分。 n. -ity 完整性。 adv. -ly
integral with 与...构成整体
angular convolution 角回
aperiodic convolution 非周期卷积
bilateral convolution 双边卷积
brocas convolution 布罗卡氏回
brocass convolution 布洛卡回
callosal convolution 扣带回
cerebral convolution 脑回
circuit convolution 循环卷积
circular convolution 循环褶积; 圆周卷积
coil convolution 带卷的圈
continuous convolution 连续卷积
convolution calculation 卷积运算
convolution code 采用了回旋码; 卷积码; 褶合编码
convolution computation 褶积计算

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例句与用法

Sts produces substantially better visual results . sts is faster than lic ( linear integral convolution ) texture - based method . 2 ) in order to overcome the lic ' s shortcoming that only presents direction of the vector field , multi - granularity lic and image blend technique which can present the magnitude and direction at one time are proposed
2 )提出了多粒度lic纹理和图象混合技术，它们能很好地同时表示矢量的大小和方向，从而克服了lic纹理方法只能表示矢量方向而不能表示矢量大小的缺点。
In this paper , the concepts , the historical background , the importance and current application of scientific computing and visualization of scientific computing are introduced and the visualization of computational detonation mechanics is specially expounded . based on the sumarization of the visualization software visc2d and visc3d directing at the mmic ( multi _ material in cell ) , the key point of the improvement and the research contents are listed . based on the basic visualization reference model and the data file format of mmic , the file format of vector data is defined . the 2 - d data field visualization technology is described in detail . include the visualization of scalar field and vector field . the weak points of the visc2d software is overcome , and we propose the full - frame coloring mapping method and the visualization of the vector data using the clic ( coloring _ noise line integral convolution ) . in addition , the method to draw and display shock wave by edge probing operator is introduced . in the design of the program , in order to overcome the shortcoming of visc2d with sdi ( single document interface ) , the software vsv ( visualization of scalar and vector ) with mdi ( multi document interface ) is designed . compared with visc2d , the advantage of vsv includes : ( l ) vsv is a mdi applied software which can be used to view various kind of data , ( 2 ) vsv resolves the flash during displaying moving images which are produed by full - frame coloring method used to the visualization of scalar fields , and ( 3 ) vsv can be used to visualize vector field such as velocity . at last , the visualization of the output data from mmic in explosion and shock is realized by vsv
首先简要介绍了科学计算与科学计算可视化的概念、历史背景、意义及应用现状，重点说明了计算爆炸力学中的可视化问题，在总结多流体网格程序mmic的可视化软件visc2d和visc3d的基础上提出了改进要点和本文的研究内容。在介绍可视化基本参考模型和mmic程序的数据文件结构的基础上，给出了矢量数据文件的结构，详细阐述了二维数据场的可视化技术，包括标量场和矢量场的可视化，针对原visc2d软件的不足，给出了改进方法，提出了全帧着色映射方法和用于矢量数据可视化的基于噪声着色的线积分卷积方法，以及提出了利用边缘检测算子提取和显示冲击波的方法。在程序设计上，针对原visc2d软件只适用于单文档窗口的缺点，本文利用多文档mdi窗口，研制了标量场与矢量场的可视化软件vsv ( visualizationofscalarandvector ) 。
Line integral convolution ( lic ) is one of texture - based methods for vector field visualization . even in the vector direction changing sharply fields , the method can show the direction of the vector field well , and display details of the vector field better . in addition , it can fully disclose the relativity among every spot of the vector field
线积分卷积( lineintegralconvolution ， lic )方法是一种基于纹理生成技术的矢量场可视化映射方法，线积分卷积法能连续反映场中各点切矢，即使在矢量方向变化很大的区域，也能揭示出矢量的方向，可以较好地表达出矢量场的细节。

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Last modified time:Tue, 12 Aug 2025 00:29:56 GMT