文件名称:lipschit
介绍说明--下载内容均来自于网络,请自行研究使用
Determine the lag space.
% Given a set of corresponding inputs and outputs the
% function calculates a matrix of indices, which can be
% helpful when trying to determine a proper lag space structure
% (m and n) before identifying a model of a dynamic system:
% y(t) = f(y(t-1),...,y(t-n), u(t-1),..., u(t-m))
%
% An insufficient lag space structure leads to a large index.
% While increasing the lag space, the index will decrease until
% a sufficiently large lag space structure is reached. Increasing
% the lag space beyond this will not reduce the index significantly.
% In other words: look for theknee-point where the order index
% flattens out.-Determine the lag space. Given a set of corresponding inputs and outputs the function calculates a matrix of indices, which can be helpful when trying to determine a proper lag space structure (m and n) before identifying a model of a dynamic system: y (t) = f (y (t-1 ),..., y (tn), u (t-1 ),..., u (tm)) An insufficient lag space structure leads to a large index. While increasing the lag space, the index will decrease until a sufficiently large lag space structure is reached. Increasing the lag space beyond this will not reduce the index significantly. In other words: look for theknee- point where the order index flattens out.
% Given a set of corresponding inputs and outputs the
% function calculates a matrix of indices, which can be
% helpful when trying to determine a proper lag space structure
% (m and n) before identifying a model of a dynamic system:
% y(t) = f(y(t-1),...,y(t-n), u(t-1),..., u(t-m))
%
% An insufficient lag space structure leads to a large index.
% While increasing the lag space, the index will decrease until
% a sufficiently large lag space structure is reached. Increasing
% the lag space beyond this will not reduce the index significantly.
% In other words: look for theknee-point where the order index
% flattens out.-Determine the lag space. Given a set of corresponding inputs and outputs the function calculates a matrix of indices, which can be helpful when trying to determine a proper lag space structure (m and n) before identifying a model of a dynamic system: y (t) = f (y (t-1 ),..., y (tn), u (t-1 ),..., u (tm)) An insufficient lag space structure leads to a large index. While increasing the lag space, the index will decrease until a sufficiently large lag space structure is reached. Increasing the lag space beyond this will not reduce the index significantly. In other words: look for theknee- point where the order index flattens out.
(系统自动生成,下载前可以参看下载内容)
下载文件列表
lipschit.m