1) identities involving
恒等变换
1.
Note on identities involving of 3 Lucas numbers product sum;
3个Lucas数乘积和的恒等变换注记
2.
On the identities involving the Fibonacci numbers square;
关于Fibonacci数平方的恒等变换
3.
The main purpose of this paper is to study identities involving of 4 Lucas numbers product sum and give r th-degree (r=2s) identities.
研究了4个Lucas数乘积和的恒等变换问题,给出了r次(r = 2s)恒等变换公式。
2) Identities
[英][ai'dentiti] [美][aɪ'dɛntətɪ]
恒等变换
1.
Some Identities and Congruence Involving the Power of the Fibonacci Numbers and Lucas Numbers;
关于Fibonacci数的幂与Lucas数的恒等变换与同余式
2.
Some Identities and Congruence Involving the Fibonacci Numbers;
关于Fibonacci数的恒等变换与同余式
3.
A transformation from identities of Fibonacci numbers to congruence of Lucas numbers;
从Fibonacci数的恒等变换到Lucas数的同余式
3) Identical Transformations
恒等变换
1.
The main purpose of this paper is to study the sum a+b=n V m ak V m bk a!b!involving arbitrary order power of the Lucas numbers and gives some identical transformations and interesting congruence expressions of the Lucas numbers.
研究了Lucas数的和式a+b=n移VmakVmaka鄞b鄞,得出了一些关于Lucas数的恒等变换和一些有趣的同余式。
4) identical transformation
恒等变换
1.
On Lucas polynomial higher identical transformation;
关于Lucas多项式高次恒等变换
2.
By means of identical transformation method,method of induction and Stolz theorem,this paper gives the limit formula of some kinds of interesting fractional numeric column.
借助恒等变换法、数学归纳法及 stolz(斯笃兹 )定理 ,给出了求几类有趣分式型数列的极限公式 ,所得结论是文献中有关结果的推广 。
5) identical substitution
恒等代换
6) identical transformation
恒等变形
1.
Application of identical transformation in solving mathematical questions were introduced and briefed.
归纳总结出恒等变形在解决初等数学问题中的一些应用。
2.
This paper studies the application of identical transformation trigonometric function in indefinite integral,and hopes that it may bring some help to students in this aspect.
文章主要阐述了三角函数恒等变形在不定积分中的应用,有助于学生掌握求不定积分的方法。
补充资料：Radon变换和逆Radon变换
Radon变换和逆Radon变换
X线物理学术语。CT重建图像成像的主要理论依据之一。1917年澳大利亚数学家Radon首先论证了通过物体某一平面的投影重建物体该平面两维空间分布的公式。他的公式要求获得沿该平面所有可能的直线的全部投影(无限集合)。所获得的投影集称为Radon变换。由Radon变换进行重建图像的操作则称为逆Radon变换。Radon变换和逆Radon变换对CT成像的意义在于，它从数学原理上证实了通过物体某一断层层面“沿直线衰减分布的投影”重建该层面单位体积，即体素的线性衰减系数两维空间分布的可能性。
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条