Formal Reasoning Method for Autonomous UAV Based on Weighted Fuzzy Petri Nets
A reasoning method and unmanned aerial vehicle technology, applied in design optimization/simulation, special data processing applications, etc., can solve problems such as poor practicability
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[0065] refer to Figure 1-4 . The present invention is based on weighted fuzzy Petri net autonomous unmanned aerial vehicle formal reasoning method concrete steps are as follows:
[0066] Step 1. Define WFPN as a 10-tuple:
[0067] WFPN=(P, T, D, I, O, α, β, f, Th, W)
[0068] in:
[0069] P={P 1 , P 2 , P 3 ,...,P m} is the place set, including the premise and conclusion of the rule, it is a collection of finite places;
[0070] T={t 1 , t 2 , t 3 ,...,t n} is a transition set, which is a set of finite transitions, and its corresponding rule confidence vector CF=(μ 1 , μ 2 , μ 3 ,..., μ n );
[0071] D = {d 1 , d 2 , d 3 ,...,d m} is a set of finite propositions, |P|=|D|;
[0072] I: is the input matrix. I=[δ ij ] m×n (δ ij ∈[0,1], i=1,2,...,m; j=1,2,...,n) means p i to t j input relationship and weight, when p i is t j δ ij =w ij , otherwise 0;
[0073] O: is the output matrix, O=[γ ij ] m×n ( ij ∈[0,1], i=1,2,...,m; j=1,2,...,n means t j ...
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