代码搜索：N1
找到约 6,450 项符合「N1」的源代码
代码结果 6,450
www.eeworm.com/read/253126/12244323
m lyapunov.m
% Chapter 13 - Three-Dimensional Autonomous Systems and Chaos.
% Programs_13d - Lyapunov exponents of the Lorenz system.
% Copyright Birkhauser 2004. Stephen Lynch.
% Special thanks to Vasiliy Go
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m 单纯形推移函数程序.m
function X=simpx(N,A,N1)
ende=0.0001;
%fNFS='反射点';
while(1)
NZ=zeros(N,1);
NF=zeros(N+1,N);
NZF=zeros(N,1);
NFS=zeros(N,1);
NK=zeros(N,1);
NS2=zeros(N,1);
AA=-2; %
www.eeworm.com/read/135503/13925619
txt test.txt
main()
{
int n1;
int n2;
n1 = 2;
n2 = 1;
n1 = n1 + 1;
n2 = n2 + 2;
if n1 < n2 then
n1 = n1 * n2;
else
n1 = n1 + n2;
return 0
}
www.eeworm.com/read/200630/15428367
c fft.c
#include
void fft(float *x, float *y, int n, int flag)
{
float frac;
float a, c, e;
int i, j, k, l, m;
float s;
int n1, n2;
float xt, yt;
frac =
www.eeworm.com/read/389453/8519263
m qam.m
%产生基带符号流
M=16; %进制 16QAM
N=40; %信源比特流长度,为保证对齐,选择是log2(M)的整倍数
bitstream=zeros(1,N);
symbolstream=zeros(1,N/log2(M));
for
www.eeworm.com/read/187561/8624478
m finite_element_tri.m
% 用有限元法求解三角形形区域上的Possion方程
function Finite_element_tri(Imax,Jmax)
global ndm nel na
% ndm 总节点数
% nel 基元数
% na 活动节点数
Imax=30;Jmax=60;%设定网格数
V=0; J=0;X0=1/Imax;Y0=X0;
domain_tri
[X,Y,NN,NE]=
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asv finite_element_tri.asv
% 用有限元法求解三角形形区域上的Possion方程
function Finite_element_tri(Imax,Jmax)
global ndm nel na
% ndm 总节点数
% nel 基元数
% na 活动节点数
Imax=30;Jmax=60;
V=0; J=0;X0=1/Imax;Y0=X0;
domain_tri % 调用函数画求解区域
[X,Y,NN
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m impseq.m
function [x,n] = impseq(n0,n1,n2)
n = [n1:n2];
x = [(n-n0)==0];
www.eeworm.com/read/431791/8654490
m stepseq.m
function [x,n] = stepseq(n0,n1,n2)
n = [n1:n2];
x = [(n-n0)>=0];