Automatic manufacturing system state robustness detection method based on mathematical programming algorithm
An automatic manufacturing system and mathematical programming technology, applied in general control systems, control/regulation systems, program control, etc., can solve the problem of not being able to truly reflect the production situation of the automatic manufacturing system, failing to meet the permissibility of the automatic manufacturing system, and not considering automatic manufacturing The system contains problems such as unreliable resources to achieve the effect of avoiding state explosion problems
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[0471] where p 14 is an unreliable resource, then T front ={t 1},T back ={t 2 ,t 3 ,t 4 ,t 5 ,t 6}, which prohibits the emission of subsequent transition sets, that is, |T back ={t 2 ,t 3 ,t 4 ,t 5 ,t 6}|=[0,0,0,0,0]. Any given state M=[7,0,0,0,1,0,6,2,0,0,2,0,0,1,1] T , by the mathematical programming algorithm, all emission transition sequences can be obtained subsequence of transition sequence
[0472] The initial state M' of a process (local network) that does not use unreliable resources 0 =[6,2,0,0,2,0,0] T , that is, the Token distribution of the local network in any given state, and the generated local network reachability graph is as follows:
[0473] Initial State[6 2 0 0 2 0 0]
[0474] State nr:1
[0475] p.nr:1 2 3 4 5 6 7
[0476] toks:6 2 0 0 2 0 0
[0477] Deadlock States
[0478] Total states count: 1
[0479] From the reachability diagram of the local network, it can be seen that its initial state is a deadlo...
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