代码搜索:Approximation
找到约 1,542 项符合「Approximation」的源代码
代码结果 1,542
www.eeworm.com/read/410134/11301100
m mgtlsr.m
function [m,dh] = mgtlsr(d,w,r)
% MGTLSR - Global Total Least Squares misfit computation.
% [M,DH] = MGTLSR(D,W,R) gives the GTLS misfit M and the GTLS
% approximation DH of the data D by the model ke
www.eeworm.com/read/261734/11626024
m func_myappcoef2.m
function a = func_Myappcoef2(c,s,varargin)
%APPCOEF2 Extract 2-D approximation coefficients.
% This code is by Jing Tian
if errargn(mfilename,nargin,[3:5],nargout,[0:1]), error('*'), end
rmax =
www.eeworm.com/read/251851/12315295
m seg_approx_vrclock.m
function [SEG,SPf] = seg_approx_VRClock(sys_eq,ode_param,X0,SP0,Pcon)
% Approximate a single segment of a flow pipe for a `nonlinear` dynamics.
% This particular segment approximation routine is
www.eeworm.com/read/251851/12315297
m stretch_func_ode_for_dha.m
function f = stretch_func_ode_for_DHA(X,sys_eq,ode_param,n_vector,t0,tf,dimension)
% Compute objective function for the optimization problem in the flow pipe
% segment approximation procedure for
www.eeworm.com/read/251851/12315327
m stretch_func_ode.m
function f = stretch_func_ode(X,sys_eq,ode_param,n_vector,t0,tf,dimension)
% Compute objective function for the optimization problem in the flow pipe
% segment approximation procedure for `nonline
www.eeworm.com/read/233420/14154460
cpp nonlinear_galerkin.cpp
#include "vs.h"
const double EPSILON = 1.e-12;
int main() { // three parameters approximation; Bubnov-Galerkin Method only
// A. Bode's Integration Formula
double weight[13] = {14.0/45.0, 64.0
www.eeworm.com/read/217557/14958779
m seg_approx_vrclock.m
function [SEG,SPf] = seg_approx_VRClock(sys_eq,ode_param,X0,SP0,Pcon)
% Approximate a single segment of a flow pipe for a `nonlinear` dynamics.
% This particular segment approximation routine is
www.eeworm.com/read/217557/14958781
m stretch_func_ode_for_dha.m
function f = stretch_func_ode_for_DHA(X,sys_eq,ode_param,n_vector,t0,tf,dimension)
% Compute objective function for the optimization problem in the flow pipe
% segment approximation procedure for
www.eeworm.com/read/217557/14958803
m stretch_func_ode.m
function f = stretch_func_ode(X,sys_eq,ode_param,n_vector,t0,tf,dimension)
% Compute objective function for the optimization problem in the flow pipe
% segment approximation procedure for `nonline
www.eeworm.com/read/472943/1402531
m millsm.m
function m = MillsM(s)
% m = MillsM(s)
% using an approximation due to W. Bryc, eqn (14) in his article
%
z = -s;
m = sqrt(2*pi) .*( z.^3 + 5.575192695 .* z.^2 + 12.77436324 .* z)