代码搜索：TOOLBox
找到约 9,571 项符合「TOOLBox」的源代码
代码结果 9,571
www.eeworm.com/read/316143/13529568
txt readme.txt
-------------------------------------------------------------
-------------------------------------------------------------
PSOt, particle swarm optimization toolbox for matlab.
May be distribute
www.eeworm.com/read/313956/13578272
m commlib.m
function commlib
%COMMLIB Open the Communications Toolbox SIMULINK Block Library.
% COMMLIB opens the top level of the Communications Toolbox
% SIMULINK Block Library. When SIMULINK is
www.eeworm.com/read/313956/13578332
htm hcomchan.htm
Communications Toolbox Channel Model
Channel Model
The channel model in this block contains a SIMULINK
Channel library, which
includes
www.eeworm.com/read/311695/13626992
txt readme.txt
-------------------------------------------------------------
-------------------------------------------------------------
PSOt, particle swarm optimization toolbox for matlab.
May be distribute
www.eeworm.com/read/308997/13684324
txt readme.txt
-------------------------------------------------------------
-------------------------------------------------------------
PSOt, particle swarm optimization toolbox for matlab.
May be distribute
www.eeworm.com/read/101082/6251446
ddl objects.ddl
ADJECTIVE red,green,blue,clear;
ADJECTIVE glass;
NOUN red message(road2); { It's red so there can be others elsewhere }
red message(WEIGH) = CAPAC;
red message(LDESC) = ($say "There is a messa
www.eeworm.com/read/101082/6251688
objects
NOUN keys (town4);
keys(WEIGH) = 2;
keys(LDESC) = ($say "There's a set of keys here.\n");
keys(SDESC) = ($say "a set of keys");
NOUN toolbox (farm5);
toolbox(WEIGH) = CAPAC;
toolbox(HOLDS) = 50;
too
www.eeworm.com/read/291067/6303047
m chebylp.m
function an=chebylp(nn,r0dB)
%CHEBYLP Calculates Dolhp-Chebychev weights.
%--------
%Synopsis:
% an=chebylp(nn,r0dB)
%
%Description
% Dolhp-Chebychev weights of an n-element array with sidelobes r0
www.eeworm.com/read/257423/6356493
m c5ex5.m
% Illustration of the symbolic toolbox of MATLAB
% to implement the delay theorem
%
syms t
x0 = sym('Heaviside(t-0)');
x1 = sym('Heaviside(t-1)');
x2 = sym('Heaviside(t-2)');
x3 = sym('Heaviside(t-3)'