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integral geometry相关的网络例句

查询词典 integral geometry

与 integral geometry 相关的网络例句 [注:此内容来源于网络,仅供参考]

Its primary coverage includes: Function and limit, derivative and differential, theorem of mean and derivative application, indefinite integral, definite integral and application, space analytic geometry and vector algebra, function of many variables differential method and application, multiple integral and curvilinear integral, infinite series, differential equation and so on.

其主要内容有:函数与极限,导数与微分,中值定理与导数应用,不定积分,定积分及其应用,空间解析几何与矢量代数,多元函数的微分法及其应用,重积分与曲线积分,无穷级数,微分方程等。

This curriculum primary coverage includes: Function and limit, a circular function derivative and differential, theorem of mean and derivative application, indefinite integral, definite integral, definite integral application, space analytic geometry and vector algebra, function of many variables differential method and application, multiple integral, curvilinear integral and surface integral, infinite series, differential equation.

该课程的主要内容有:函数与极限,一元函数的导数与微分,中值定理与导数的应用,不定积分,定积分,定积分的应用,空间解析几何和向量代数,多元函数微分法及其应用,重积分,曲线积分与曲面积分,无穷级数,微分方程。

Mathematical morphology is developed from set theory and integral geometry, which is concerned with the shape of a signal waveform completely in the time domain rather than the domain frequency.

数学形态学是从集合论和积分几何学发展起来的,它完全在时域对信号的波形进行分析,不涉足频域分析。

Tomography is an inverse problem of integral geometry, its practicc in linear and complete case may be found in medical diagnostics . In seismic tomography, the problem becomes more complicated because of nonlinear and incomplete data.

Tomography是积分几何的反问题,医学诊断中的CT技术是tomography的线性完全数据成像的例子,地震层析成像是tomography的非线性、不完全数据成像的例子。

Integral geometry is applied here to picture analysis and recognition.

本文应用积分几何于图象分析与识别之中,引进了Crofton整体参量和方向参量C, CD/J其中,D——广义方向直径,J为方向投影宽度,提出了一种称之为Crofton字符几何识别方案。

Professor Chen Xingshen achievements in order to affirm and encourage the development of our young mathematicians to contribute to the cause of China's Mathematical What he has in-depth introduction to the mathematics outside the field of theoretical physics to become an important tool G introduced geometric structure of the equivalent problem, a 20th century one of the major developments of mathematics, Integral geometry for the generalized basis, access to basic kinematics formulas.

为了肯定陈省身教授的功绩,激励我国中青年数学工作者对发展我国的数学事业做出贡献他引入的东西已深入到数学之外的领域,成为理论物理的重要工具,引进了G 几何的结构,研究其等价问题,成为20世纪后数学的主要发展之一,为广义的积分几何奠定基础,获得基本运动学公式。

A deep research into it by Eudoxus later,Euclid gave an integral geometry solution to it and proved it in his famous monograph Elements.

之后,欧多克索斯进一步深入研究,欧几里得在他的名著《几何原本》中给出黄金分割的完整几何解与证明。

Function graphing and analyzing: 2D, 2.5D functiongraphs and animations, extrema, root, tangent, limit,derivative, integral, inverse; sequence of number: arithmetic progression, geometric progression; analytic geometry: vector, line, circle, ellipse,hyperbola and parabola; solid geometry: spatial line, prism, pyramid, cylinder, cone, dado and sphere; Ability to save graph as data file or bmp file; Ability to save animation as AVI file; Ability to move, zoom in, zoom out and rotate the scene.

函数图表和分析:2D, 2.5D 函数图表和动画,极值,根,正切,极限,导数;序列号:等差数列,等比级数;解析几何:向量,矢量,直线,圆,椭圆,双曲线和抛物线;立体几何:空间线,棱柱,三角锥,圆柱,圆锥体,梯形台和球体;保存图形为数据文件或者图像文件的功能;保存动画为 AVI 文件的功能;移动,缩小,放大和旋转场景的功能。

Secondly ,it is the main body of this thesis-research of patterns of integration of modern information technology and analytic geometry .1 put forward three patterns of classroom integration in the directions of three study theories : imparting integral pattern in the direction of behaviorism ,guiding integral pattern in the direction of cognition and construction integral pattern in the direction of constructionism .And then I list relevant examples of classes and the corresponding styles of classes and give concrete explanations according to different integral patterns .

其次在现代信息技术与解析几何的整合的模式研究部分,也是本文的主要部分,提出了在三种学习理论指导下的三种课程整合模式:行为主义学习理论指导下的传授型整合模式,认知主义学习理论指导下的引导型整合模式,建构主义学习理论指导下的建构型整合模式,并对不同的整合模式举出相应的课例和分别适用的课型做出了具体的说明。

Recently more than 10 years, a new fractal geometry, the space is not necessarily integral dimension, and the existence of a fractal dimension, which is a breakthrough in geometry, a mathematician and natural sciences were aroused great concern.

最近十几年的,产生了新兴的分形几何学,空间具有不一定是整数的维,而存在一个分数维数,这是几何学的新突破,引起了数学家和自然科学者的极大关注。

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