📄 prekalman.m
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% PREKALMAN.M standard discrete-time filter prediction for the following system:
%
%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
%% plant equation: x(k) = F(k-1)*x(k-1) + G(k-1)*v(k-1) %
%% measurment equation: z(k) = H(k)*x(k) + I(k)*w(k) %
%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%%
%
% This function performs one cycle of the algorithm.
% Note that F, G, H, and I need not be constant.
% For example, they can be time varying and state dependent.
%
% function [xkk_1,Pkk_1]=prekalman(xk_1k_1,Pk_1k_1,...
% vmk_1,Qk_1,Fk_1,Gk_1)
%
% input parameters:
% xk_1k_1 ----- state estimate at time k-1
% Pk_1k_1 ----- covariance of the state estimate at time k-1
% vmk_1 ----- mean of the process noise at time k-1
% Qk_1 ----- covariance of process noise at time k-1
% Fk_1 ----- system matrix at time k-1
% Gk_1 ----- process noise matrix at time k-1
% output parameters:
% xkk_1 ----- state prediction of time k give k-1
% Pkk_1 ----- covariance of state prediction of time k given k-1
%
function [xkk_1,Pkk_1]=prekalman(xk_1k_1,Pk_1k_1,...
vmk_1,Qk_1,Fk_1,Gk_1)
xkk_1 = Fk_1*xk_1k_1 + Gk_1*vmk_1;
Pkk_1 = Fk_1*Pk_1k_1*Fk_1' + Gk_1*Qk_1*Gk_1';
return;
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