A linear combination of Gaussian components, i.e. a Gaussian 'mixture', is used to represent the target probability density function (pdf) in Multiple Hypothesis Tracking (MHT) systems. The complexity of MHT is typically managed by 'reducing' the number of mixture components. Two complementary MHT mixture reduction algorithms are proposed and assessed using a simulation involving a cluttered infrared (IR) seeker scene. A simple means of incorporating intensity information is also derived and used by both methods to provide well balanced peak-to-track association weights. The first algorithm (MHT-2) uses the Integral Squared Error (ISE) criterion, evaluated over the entire posterior MHT pdf, in a guided optimization procedure, to quickly fit at most two components. The second algorithm (MHT-PE) uses many more components and a simple strategy, involving Pruning and Elimination of replicas, to maximize hypothesis diversity while keeping computational complexity under control.
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