代码搜索：UserData
找到约 4,368 项符合「UserData」的源代码
代码结果 4,368
www.eeworm.com/read/168118/9938844
m pi_zoomscroll.m
function zoomscroll();
h=get(gcf,'userdata');
hi=h(5);
imxdat=get(hi,'xdata');
imydat=get(hi,'ydata');
ha=gca;
axdat=get(ha,'xlim');
aydat=get(ha,'ylim');
delete(findobj(gcf,'type','line','tag
www.eeworm.com/read/168118/9938849
m pi_savefile.m
function SaveFile
% Saving files for Plot Image
global SCALE_OPT NUMBER_OF_COLORS GRAY_PCT CLIP COLOR_MAP NOBRIGHTEN PICKS PICKCOLOR XAXISTOP ZOOM_VALUE ZOOM_LOCKS
h=get(gcf,'userdata');
hmsg2=h(2
www.eeworm.com/read/168118/9938851
m pi_figuresizechange.m
function FigureSizeChange
% changes the look of the plotimage figure for publishable purposes
posax=findobj(gcf,'type','axes','tag','POSITIONAXES');
haxs=findobj(gcf,'type','axes','tag','MAINAXES')
www.eeworm.com/read/168118/9938857
m pi_limptmove.m
function limptmove(action);
global SCALE_OPT NUMBER_OF_COLORS GRAY_PCT CLIP COLOR_MAP NOBRIGHTEN PICKS PICKCOLOR XAXISTOP ZOOM_VALUE ZOOM_LOCKS
delete(findobj(gcf,'type','line','tag','PICKMARKER')
www.eeworm.com/read/363101/9967589
c elements.c
/* This is simple demonstration of how to use expat. This program
reads an XML document from standard input and writes a line with
the name of each element to standard output indenting child
www.eeworm.com/read/167116/9980383
m bizcard.m
function bizcard
% BIZCARD Future version of The MathWorks business card.
% Click anywhere on the card.
clf reset
shg
set(gcf,'name','The MathWorks Business Card', ...
'menu','none','numbertitl
www.eeworm.com/read/167116/9980445
m fftgui.m
function fftgui(y)
%FFTGUI Demonstration of Finite Fourier Transform.
% FFTGUI(y) plots real(y), imag(y), real(fft(y)) and imag(fft(y)).
% FFTGUI, without any arguments, uses y = zeros(1,32).
% Wh
www.eeworm.com/read/167116/9980465
m rungeinterp.m
function rungeinterp(arg)
%RUNGEINTERP Runge's polynomial interpolation example.
% F(x) = 1/(1+25*x^2)
% Polynomial interpolation at equally spaced points, -1
www.eeworm.com/read/167116/9980515
m pdegui.m
function pdegui(action)
%PDEGUI Demonstrate solution of model partial differential equations.
% PDEGUI demonstrates the finite difference solution of model problems
% involving Laplace's operator:
%