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Description: 柯西雪花,用VB实现的柯西雪花程序.自己编写的.-Cauchy snowflakes, the VB Cauchy snowflakes procedures. His prepared.
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Size: 1873 |
Author: fdfd |
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Description: 以AIROBOT为平台构建的一个智能机器人。主源码见main.c。其余为使用的函数接口定义-to AIROBOT platform for the construction of an intelligent robot. See main.c main source. The remaining functions for the use of the interface definition
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Size: 44073 |
Author: lowneey |
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Description: 关于柯西分布的matlab工具包,包括概率分布函数,反函数等
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Size: 8972 |
Author: wb |
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Description: 柯西雪花,用VB实现的柯西雪花程序.自己编写的.-Cauchy snowflakes, the VB Cauchy snowflakes procedures. His prepared.
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Size: 2048 |
Author: fdfd |
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Description: 以AIROBOT为平台构建的一个智能机器人。主源码见main.c。其余为使用的函数接口定义-to AIROBOT platform for the construction of an intelligent robot. See main.c main source. The remaining functions for the use of the interface definition
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Size: 44032 |
Author: lowneey |
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Description: 关于柯西分布的matlab工具包,包括概率分布函数,反函数等-On the Cauchy distribution matlab toolkit, including the probability distribution function, inverse function, etc.
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Size: 8192 |
Author: wb |
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Description: 如果我们用k中颜色给12条边染色,而对每种颜色使用数目没有限制(前面zzwu试着解决的问题),那么使用群论中Polya定理就可以了。只要将上面所有x1,x2,x3,x4全部用k代替,然后将结果除以24就可以了,也就是说,用k中颜色给12条边染色的方案有
(k^12+6*k^7+3*k^6+8*k^4+6*k^3)/24种
但是对于本题中的问题,不但给定了使用颜色的总数目,而且对每种颜色使用的数目也做了限制,这种情况要复杂很多,可以使用
Cauchy-Frobenius-Burnside引理。
颜色的数目等于
{ Sum{|Fix(P)|}/|G|, for each P in G}
其中G就是这个有24个元素的群。
Fix(P)就是指满足下面条件的染色方案的数目:
对这个染色方案上的边使用置换P以后,得到的染色方案还是本方案(不发生变换)
也就是所,对于Fix(P)中的染色方案,所有在一个环中边被染上相同的颜色。
然后我们只要对P分成5中情况进行计算就可以了。
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Size: 1024 |
Author: faonga |
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Description: 属性均值聚类,提出了属性均值聚类并给出了迭代算法。提出了基于稳态函数的属性聚类算法, 给出了柯西稳态函数、广义lp 稳态函数和指数稳态函数-Attribute Means Clustering proposed Attribute Means Clustering and gives the iterative algorithm. Steady-state function based on the properties of clustering algorithm, is given Cauchy steady-state function, generalized lp steady-state function and steady-state function index
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Size: 144384 |
Author: 高峰 |
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Description: Cachy分布,产生cachy 分布的概率密度,随机数-Cachy distribution
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Size: 8192 |
Author: bfield |
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Description: 一个台湾老师写的Cauchy-Schwarz不等式证明的短文,讲得非常深入浅出-Written by a Taiwanese teacher, proof of Cauchy-Schwarz inequality essays, has made it very simple terms
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Size: 592896 |
Author: 戴晶 |
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Description: 计算柯西色散公式系数的,要做棱镜色散实验的同学可以拿走算数据,VC2008下编译通
过。VC6.0应该也可以。逐组输入波长和对应的折射率后,输出A、B、C三个系数的值。仓
促编写,风格不太好。const int num是测量的谱线数,如果不是5组请自己改一下该数值。
-Cauchy' s formula for calculating coefficient of dispersion, dispersion prism to do the experiment for students to take count data, VC2008 compiled through. VC6.0 should be able to. One by one set of input wavelengths and the corresponding refractive index, the output of A, B, C 3 coefficient values. Hasty preparation, style is not very good. const int num is a measure of the number of lines, if not five Group requested the change you on the value of their own.
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Size: 9216 |
Author: 赵志强 |
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Description: Cauchy-Schwarz不等式之本质与意义
林琦焜
-LIN Qi-Kun
the nature and significance of Cauchy-Schwarz inequality
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Size: 589824 |
Author: Tony |
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Description: OPSOCM: Opposition based PSO with Cauchy Mutation.
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Size: 2048 |
Author: farrukh |
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Description: This a random source code for delphi. Examples ramdom functions as follows:
The following Random Number Generators:
- Normal (Gaussian)
- Gamma
- Chi-squared
- Exponential
- Weibull
- Beta
- t
- Multivariate Normal
- Generalized inverse Gaussian
- Binomial (2 different ones)
- Negative Binomial
- von Mises
- Cauchy-This is a random source code for delphi. Examples ramdom functions as follows:
The following Random Number Generators:
- Normal (Gaussian)
- Gamma
- Chi-squared
- Exponential
- Weibull
- Beta
- t
- Multivariate Normal
- Generalized inverse Gaussian
- Binomial (2 different ones)
- Negative Binomial
- von Mises
- Cauchy
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Size: 448512 |
Author: mudacik |
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Description: Rudolph G. Convergence analysis of canonical genetic algorithms. IEEE Trans. On Neural
Networks, 1994,5:96~101
[36] Rudolph G. Asymptotic convergence rates of simple evolutionary algorithms with Cauchy
mutations. IEEE Transactions on Evolutionary Computation, 1998,1(4):249~258
[37] Srinivas M, Patnaik L M. Adaptive Probabilities of Crossover and Mutations in Gas. I-Rudolph G. Convergence analysis of canonical genetic algorithms. IEEE Trans. On Neural
Networks, 1994,5:96~101
[36] Rudolph G. Asymptotic convergence rates of simple evolutionary algorithms with Cauchy
mutations. IEEE Transactions on Evolutionary Computation, 1998,1(4):249~258
[37] Srinivas M, Patnaik L M. Adaptive Probabilities of Crossover and Mutations in Gas. IEEE
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Size: 5120 |
Author: lfq |
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Description: Cauchy mutation based on guassian particle swarm optimization
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Size: 403456 |
Author: rajasekhar |
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Description: Cauchy s Method for Multiple Variable Functions
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Size: 1024 |
Author: iman |
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Description: Application of Cauchy Method for extraction of Microwave Filter Polynomials.
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Size: 46080 |
Author: Iman |
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Description: Cauchy probability distribution function sample
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Size: 1024 |
Author: HelloK |
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Description: 利用柯西突变策略和莱维飞行策略来提高GBO算法的开发和探索能力(The Cauchy mutation strategy and Levy flight strategy are used to improve the development and exploration ability of GBO algorithm)
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Size: 7168 |
Author: Larissa-11 |
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