代码搜索:Raspberry Pi

找到约 10,000 项符合「Raspberry Pi」的源代码

代码结果 10,000
www.eeworm.com/read/439680/7703232

m chap3_11f.m

function [y]=func(x1,x2,x3) for l1=1:1:3 gs1=-[(x1+pi/6-(l1-1)*pi/6)/(pi/12)]^2; u1(l1)=exp(gs1); end for l2=1:1:3 gs2=-[(x2+pi/6-(l2-1)*pi/6)/(pi/12)]^2; u2(l2)=exp(gs2); end
www.eeworm.com/read/439653/7703958

m exp2_4_.m

close all clc clear %定义时间范围 t=[0:pi/20:9*pi]; hold on %允许在同一坐标系下绘制不同的图形 plot(t,sin(t),'r:*') plot(t,cos(t)) plot(t,-cos(t),'k') grid on %在所画出的图形坐标中添加栅格,注意用在plot之后 hold off %覆盖旧图
www.eeworm.com/read/439653/7703966

m exp2_4.m

close all clc clear %定义时间范围 t=[0:pi/20:9*pi]; figure(1) %选择图像 plot(t,sin(t),'r:*') grid on %在所画出的图形坐标中添加栅格,注意用在plot之后 grid off %删除栅格 figure(2) plot(t,cos(t)) grid on grid off
www.eeworm.com/read/439651/7704152

m movie04.m

x = 0:0.1:8*pi; h = plot(x, sin(x).*exp(-x/5), 'EraseMode', 'xor'); axis([-inf inf -1 1]); % 砞﹚瓜禸
www.eeworm.com/read/439651/7704197

m plotxyz07.m

t = linspace(0, 10*pi, 501); plot3(t.*sin(t), t.*cos(t), t, t.*sin(t), t.*cos(t), -t); %
www.eeworm.com/read/439651/7704449

m plotxy12.m

x = 0:0.1:4*pi; plot(x, sin(x)+sin(3*x)) set(gca, 'ytick', [-1 -0.3 0.1 1]) set(gca, 'yticklabel', {'伐
www.eeworm.com/read/439490/7707869

c arctan.c

double atan(double x) { double y, z; short sign, flag; #ifdef MINUSZERO if( x == 0.0 ) return(x); #endif #ifdef INFINITIES if(x == INFINITY) return(PIO2); if(x == -INFINITY) retur
www.eeworm.com/read/439462/7708301

m beamform.m

function phi=beamform(Y,L,d) % % The Beamforming method for direction of arrival estimation % % phi=beamform(Y,L,d); % % Y
www.eeworm.com/read/439446/7708534

m p3_1.m

% Program P3_1 % Evaluation of the DTFT clf; % Compute the frequency samples of the DTFT w = -4*pi:8*pi/511:4*pi; num = [2 1];den = [1 -0.6]; h = freqz(num, den, w); % Plot the DTFT subplot(2,1,1) pl
www.eeworm.com/read/439446/7708612

m p3_1.m

% Program P3_1 % Evaluation of the DTFT clf; % Compute the frequency samples of the DTFT w = -4*pi:8*pi/511:4*pi; num = [2 1];den = [1 -0.6]; h = freqz(num, den, w); % Plot the DTFT subplot(2