代码搜索：linear
找到约 10,000 项符合「linear」的源代码
代码结果 10,000
www.eeworm.com/read/100749/15865476
c linear.c
/* fit/linear.c
*
* Copyright (C) 2000 Brian Gough
*
* This program is free software; you can redistribute it and/or modify
* it under the terms of the GNU General Public License as published b
www.eeworm.com/read/291752/8398854
h linear_pll.h
//
// File = linear_pll.h
//
#ifndef _LINEAR_PLL_H_
#define _LINEAR_PLL_H_
#include "signal_T.h"
#include "anlg_filt_iir.h"
class LinearPLL : public PracSimModel
{
public:
LinearPLL(
www.eeworm.com/read/291752/8400009
cpp linear_pll.cpp
//
// File = linear_pll.cpp
//
//#include
//#include
#include "parmfile.h"
#include "misdefs.h"
#include "model_error.h"
#include "linear_pll.h"
#include "butt_filt_
www.eeworm.com/read/291597/8408075
m linear_dyn.m
% linear_dyn.m
% returns an offset that can be added to data that increases linearly with
% time, based on cputime, first time it is called is start time
%
% equation is: offset = (cputime - tnot)
www.eeworm.com/read/390512/8461866
m linear_fft.m
% File: linear_fft.m
% Software given here is to accompany the textbook: W.H. Tranter,
% K.S. Shanmugan, T.S. Rappaport, and K.S. Kosbar, Principles of
% Communication Systems Simulation with Wir
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mdl linear_transfer.mdl
Model {
Name "linear_transfer"
Version 6.3
MdlSubVersion 0
GraphicalInterface {
NumRootInports 0
NumRootOutports 0
ParameterArgumentNames ""
Computed
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mdl linear2.mdl
Model {
Name "linear2"
Version 6.3
MdlSubVersion 0
GraphicalInterface {
NumRootInports 0
NumRootOutports 0
ParameterArgumentNames ""
ComputedModelVer
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mdl linear1.mdl
Model {
Name "linear1"
Version 6.3
MdlSubVersion 0
GraphicalInterface {
NumRootInports 0
NumRootOutports 0
ParameterArgumentNames ""
ComputedModelVer
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mdl linear_statespace.mdl
Model {
Name "linear_statespace"
Version 6.3
MdlSubVersion 0
GraphicalInterface {
NumRootInports 0
NumRootOutports 0
ParameterArgumentNames ""
Comput
www.eeworm.com/read/187848/8596293
m linear_dyn.m
% linear_dyn.m
% returns an offset that can be added to data that increases linearly with
% time, based on cputime, first time it is called is start time
%
% equation is: offset = (cputime - tnot)