代码搜索:Non-linear

找到约 518 项符合「Non-linear」的源代码

代码结果 518
www.eeworm.com/read/163924/10139804

m vgg_line3d_from_lp_nonlin.m

% vgg_line3d_from_lP_nonlin Non-linear estimation of (possibly constrained) 3D line segment from image line segments. % % SYNOPSIS % L = vgg_line3d_from_lP_nonlin(s,P [,imsize] [,L0] [,X] [,nonlin
www.eeworm.com/read/325790/13185244

m danl.m

function obj = pfsys(varargin) % Constructor for the DANL (Discrete Additive Non-Linear) model % % x(t+T) = f(x,t) + gu(x,t)*u(t) + gw(x,t)*w(t) % y(t) = h(x,t) + hu(x,t)*u(t) + e(t) % % Synta
www.eeworm.com/read/305201/13776998

m vgg_line3d_from_lp_nonlin.m

% vgg_line3d_from_lP_nonlin Non-linear estimation of (possibly constrained) 3D line segment from image line segments. % % SYNOPSIS % L = vgg_line3d_from_lP_nonlin(s,P [,imsize] [,L0] [,X] [,nonlin
www.eeworm.com/read/163924/10139767

m vgg_h_from_x_nonlin.m

function [H,rms] = vgg_H_from_x_nonlin(H_initial,p1,p2) % [H,rms] = vgg_H_from_x_nonlin(H_initial,xs1,xs2) % % Compute H using non-linear method which minimizes Sampson's approx to % geometric r
www.eeworm.com/read/305201/13776982

m vgg_h_from_x_nonlin.m

function [H,rms] = vgg_H_from_x_nonlin(H_initial,p1,p2) % [H,rms] = vgg_H_from_x_nonlin(H_initial,xs1,xs2) % % Compute H using non-linear method which minimizes Sampson's approx to % geometric r
www.eeworm.com/read/424063/10501698

m leastsq.m

function [x,OPTIONS,f,JOCOB] = leastsq(FUN,x,OPTIONS,GRADFUN,P1,P2,P3,P4,P5,P6,P7,P8,P9,P10) %LEASTSQ Solves non-linear least squares problems. % LEASTSQ solves problems of the form: % min sum {F
www.eeworm.com/read/147096/12585030

m leastsq.m

function [x,OPTIONS,f,JOCOB] = leastsq(FUN,x,OPTIONS,GRADFUN,P1,P2,P3,P4,P5,P6,P7,P8,P9,P10) %LEASTSQ Solves non-linear least squares problems. % LEASTSQ solves problems of the form: % min sum {F
www.eeworm.com/read/101557/15826920

m leastsq.m

function [x,OPTIONS,f,JOCOB] = leastsq(FUN,x,OPTIONS,GRADFUN,P1,P2,P3,P4,P5,P6,P7,P8,P9,P10) %LEASTSQ Solves non-linear least squares problems. % LEASTSQ solves problems of the form: % min sum {F