📄 uimm_update.m
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%IMM_UPDATE UKF based Interacting Multiple Model (IMM) Filter update step%% Syntax:% [X_i,P_i,MU,X,P] = IMM_UPDATE(X_p,P_p,c_j,ind,dims,Y,H,R)%% In:% X_p - Cell array containing N^j x 1 mean state estimate vector for% each model j after prediction step% P_p - Cell array containing N^j x N^j state covariance matrix for % each model j after prediction step% c_j - Normalizing factors for mixing probabilities% ind - Indices of state components for each model as a cell array% dims - Total number of different state components in the combined system% Y - Dx1 measurement vector.% H - Measurement matrices for each model as a cell array.% h - Measurement mean% param - parameters% R - Measurement noise covariances for each model as a cell array.%% Out:% X_i - Updated state mean estimate for each model as a cell array% P_i - Updated state covariance estimate for each model as a cell array% MU - Probabilities of each model% X - Combined state mean estimate% P - Combined state covariance estimate% % Description:% IMM-UKF filter measurement update step. If some of the models have linear% measurements standard Kalman filter update step is used for those.%% See also:% IMM_PREDICT, IMM_SMOOTH, IMM_FILTER% History:% 01.11.2007 JH The first official version.%% Copyright (C) 2007 Jouni Hartikainen%% $Id: imm_update.m 111 2007-11-01 12:09:23Z jmjharti $%% This software is distributed under the GNU General Public % Licence (version 2 or later); please refer to the file % Licence.txt, included with the software, for details.function [X_i,P_i,MU,X,P] = uimm_update(X_p,P_p,c_j,ind,dims,Y,H,h,R,param) % Number of models m = length(X_p); % Space for update state mean, covariance and likelihood of measurements X_i = cell(1,m); P_i = cell(1,m); lambda = zeros(1,m); % Update for each model for i = 1:m % Update the state estimates if isempty(h) | isempty(h{i}) [X_i{i}, P_i{i}, K, IM, IS, lambda(i)] = kf_update(X_p{i},P_p{i},Y,H{i},R{i}); else [X_i{i}, P_i{i}, K, IM, IS, lambda(i)] = ukf_update1(X_p{i},P_p{i},Y,h{i},R{i},param{i}); end end % Calculate the model probabilities MU = zeros(1,m); c = sum(lambda.*c_j); MU = c_j.*lambda/c; % In case lambda's happen to be zero if c == 0 MU = c_j; end % Output the combined updated state mean and covariance, if wanted. if nargout > 3 % Space for estimates X = zeros(dims,1); P = zeros(dims,dims); % Updated state mean for i = 1:m X(ind{i}) = X(ind{i}) + MU(i)*X_i{i}; end % Updated state covariance for i = 1:m P(ind{i},ind{i}) = P(ind{i},ind{i}) + MU(i)*(P_i{i} + (X_i{i}-X(ind{i}))*(X_i{i}-X(ind{i}))'); end end
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