代码搜索：Rectangular
找到约 1,427 项符合「Rectangular」的源代码
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www.eeworm.com/read/14545/388071
3 sdl_rect.3
.TH "SDL_Rect" "3" "Tue 11 Sep 2001, 23:01" "SDL" "SDL API Reference"
.SH "NAME"
SDL_Rect\- Defines a rectangular area
.SH "STRUCTURE DEFINITION"
.PP
.nf
\f(CWtypedef struct{
Sint16 x, y;
Uint16
www.eeworm.com/read/147096/12586845
m ip_06_04.m
% MATLAB script for Illustrative Problem 4, Chapter 6.
echo on
Length=101;
Fs=10000;
W=2000;
Ts=1/Fs;
n=-(Length-1)/2:(Length-1)/2;
t=Ts*n;
h=2*W*sinc(2*W*t);
% The rectangular window
www.eeworm.com/read/300086/13936866
m ip_06_04.m
% MATLAB script for Illustrative Problem 4, Chapter 6.
echo on
Length=101;
Fs=10000;
W=2000;
Ts=1/Fs;
n=-(Length-1)/2:(Length-1)/2;
t=Ts*n;
h=2*W*sinc(2*W*t);
% The rectangular window
www.eeworm.com/read/101557/15827413
m ip_06_04.m
% MATLAB script for Illustrative Problem 4, Chapter 6.
echo on
Length=101;
Fs=10000;
W=2000;
Ts=1/Fs;
n=-(Length-1)/2:(Length-1)/2;
t=Ts*n;
h=2*W*sinc(2*W*t);
% The rectangular window
www.eeworm.com/read/456354/7351286
m ip_06_04.m
% MATLAB script for Illustrative Problem 4, Chapter 6.
echo on
Length=101;
Fs=10000;
W=2000;
Ts=1/Fs;
n=-(Length-1)/2:(Length-1)/2;
t=Ts*n;
h=2*W*sinc(2*W*t);
% The rectangular windowed versio
www.eeworm.com/read/448529/7531987
m ampresrc.m
% Chapter 7: Rectangular Window Amplitude Response
%
M = 45; alpha = (M-1)/2;
n = -alpha:alpha;
w = ones(1,M);
N = 1000; omega = (2*pi/N)*[-N/2:N/2];
Wr = real(w*(exp(-j*n'*omega)));
db = 20*lo
www.eeworm.com/read/299923/7820240
m ampresrc.m
% Chapter 7: Rectangular Window Amplitude Response
%
M = 45; alpha = (M-1)/2;
n = -alpha:alpha;
w = ones(1,M);
N = 1000; omega = (2*pi/N)*[-N/2:N/2];
Wr = real(w*(exp(-j*n'*omega)));
db = 20*lo
www.eeworm.com/read/196830/8055642
m ampresrc.m
% Chapter 7: Rectangular Window Amplitude Response
%
M = 45; alpha = (M-1)/2;
n = -alpha:alpha;
w = ones(1,M);
N = 1000; omega = (2*pi/N)*[-N/2:N/2];
Wr = real(w*(exp(-j*n'*omega)));
db = 20*lo
www.eeworm.com/read/196069/8116482
m ampresrc.m
% Chapter 7: Rectangular Window Amplitude Response
%
M = 45; alpha = (M-1)/2;
n = -alpha:alpha;
w = ones(1,M);
N = 1000; omega = (2*pi/N)*[-N/2:N/2];
Wr = real(w*(exp(-j*n'*omega)));
db = 20*lo
www.eeworm.com/read/244728/12847580
html mainfbh1test.html
COG 2.1: FBH nr. 1
FBH example nr. 1
In this example we have have a very complex but rectangular structure.
Thus, to define the geometr