Auxiliary truncation particle filtering method, device, target tracking method and device
A particle filter, particle technology, applied in the field of nonlinear filtering, can solve problems such as target model uncertainty
Patent Information
- Authority / Receiving Office
- CN · China
- Patent Type
- Applications(China)
- Current Assignee / Owner
- Publication Date
- 2016-03-30
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Abstract
Description
technical field
[0001] The invention relates to the field of nonlinear filtering, in particular to an auxiliary truncation particle filter method and device, and a target tracking method and device. Background technique
[0002] As an effective method to optimally deal with nonlinear and non-Gaussian problems, particle filter has been widely used in various nonlinear filtering fields, such as image monitoring, target positioning and tracking, environmental monitoring and other fields. In terms of estimation performance, the particle filter is superior to the most widely used extended Kalman filter (EKF) and unscented Kalman filter (UKF), as well as many different filtering methods derived from them, such as iterative extended Kalman filter (IEKF ), Gauss Hermit filter (GHF), integral Kalman filter (QKF). In terms of the ability to deal with nonlinear problems, the particle filter is suitable for any nonlinear non-Gaussian system that can be represented by a state-space mode...
Examples
Embodiment Construction
[0042] Certain words are used to refer to specific components in the description and claims, and those skilled in the art should understand that manufacturers may use different terms to refer to the same component. The specification and claims do not use the difference in name as a way to distinguish components, but use the difference in function of components as a basis for distinction. The present invention will be described in detail below in conjunction with the accompanying drawings and embodiments.
[0043] In many practical engineering applications such as signal processing, communication, radar, sonar, etc., dynamic space models are often used to describe many problems. Its model can be expressed as state equation (1) and observation equation (2):
[0044] x k = f k (x k-1 )+v k (1)
[0045] z k = h k (x k )+e k (2)
[0046] In the formula, and represent known nonlinear functions respectively; Indicates the system state vector at time k; is the obser...