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找到约 2,573 项符合「混沌理论」的源代码

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www.eeworm.com/read/318675/3566615

txt 53.txt

园林的发展历史久远,历代下来已形成一套造景的理论,景致的变化就是运用其中一些手法设计出来的,常见的有:对景、框景、借景、障景等。
www.eeworm.com/read/298315/3869031

txt 53.txt

园林的发展历史久远,历代下来已形成一套造景的理论,景致的变化就是运用其中一些手法设计出来的,常见的有:对景、框景、借景、障景等。
www.eeworm.com/read/393263/8298688

m jietiaoheyantu.m

clear; close all; Fd=1; %消息序列的采样速率 Fs=4*Fd; %已调信号的采样速率 M=8; SNR_db=0:12 %仿真信噪比范围 SNR1_db=0:0.1:12 %理论计算信噪比范
www.eeworm.com/read/265692/11257595

cpp csd.cpp

/****************************************************************** ** 文件名: 求解中国剩余定理 ** Copyright (c) 2007 贵州大学计算机软件理论研究所 ** 创建人: 王珽 ** 日 期: 2007-11-9 ** 修改人: ** 日 期: ** 描 述: ** ** 版 本:
www.eeworm.com/read/429508/8804568

m hyperchaoscorrelationint.m

%kawakami超混沌序列 L=6000;%相关运算的长度 x=zeros(1,L); x(1)=0.400001; y(1)=0.010007; for i=1 : L x(i+1) = -0.125 * x(i) + y(i); y(i+1) = x(i) * x(i) - 1.5; end crx=xcorr(x,'unbiased'); plot(cr
www.eeworm.com/read/429508/8804571

m hyperchaoscorrelationdouble.m

%kawakami超混沌序列 L=6000;%相关运算的长度 x=zeros(1,L); x(1)=0.400001; y(1)=0.010007; for i=1 : L x(i+1) = -0.1 * x(i) + y(i); y(i+1) = x(i) * x(i) - 1.6; end crx=xcorr(x,'unbiased'); plot(crx)
www.eeworm.com/read/429508/8804575

m hyperchaossequencekawakami.m

%kawakami超混沌序列 L=1800; x=zeros(1,L); y=zeros(1,L); x(1)=0.400001; y(1)=0.010007; for i=1 : L x(i+1) = -0.1 * x(i) + y(i); y(i+1) = x(i) * x(i) - 1.6; end plot(x,y); title('kawakami超
www.eeworm.com/read/356610/10224006

m hyperchaoscorrelationint.m

%kawakami超混沌序列 L=6000;%相关运算的长度 x=zeros(1,L); x(1)=0.400001; y(1)=0.010007; for i=1 : L x(i+1) = -0.125 * x(i) + y(i); y(i+1) = x(i) * x(i) - 1.5; end crx=xcorr(x,'unbiased'); plot(cr
www.eeworm.com/read/356610/10224007

m hyperchaoscorrelationdouble.m

%kawakami超混沌序列 L=6000;%相关运算的长度 x=zeros(1,L); x(1)=0.400001; y(1)=0.010007; for i=1 : L x(i+1) = -0.1 * x(i) + y(i); y(i+1) = x(i) * x(i) - 1.6; end crx=xcorr(x,'unbiased'); plot(crx)
www.eeworm.com/read/356610/10224008

m hyperchaossequencekawakami.m

%kawakami超混沌序列 L=1800; x=zeros(1,L); y=zeros(1,L); x(1)=0.400001; y(1)=0.010007; for i=1 : L x(i+1) = -0.1 * x(i) + y(i); y(i+1) = x(i) * x(i) - 1.6; end plot(x,y); title('kawakami超