A state estimation method for complex network based on stochastic communication protocol
A complex network and state estimation technology, applied in data exchange networks, digital transmission systems, electrical components, etc., can solve the problem of not being able to process complex network state estimation at the same time, and achieve the effect of easy solution and improved accuracy
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specific Embodiment approach 1
[0025] Specific implementation mode one: combine figure 1 This embodiment will be described. The state estimation method of a complex network under a random communication protocol described in this embodiment, the specific steps of the method are:
[0026] Step 1. Under the random communication protocol, a complex network dynamic model with measurement loss and random in-coupling phenomena is established;
[0027] Step 2. Augment the complex network dynamic model established in step 1, and construct a state estimator; use the state estimator to estimate the state of the augmented complex network dynamic model;
[0028] Step 3. Calculate the upper bound of the one-step prediction error covariance matrix ∑ of the state estimation of the complex network dynamic model after the augmentation k+1|k ;
[0029] Step 4. According to the one-step prediction error covariance matrix upper bound of the state estimation of the augmented complex network dynamic model calculated in step 3 ...
specific Embodiment approach 2
[0034] Specific implementation mode two: this implementation mode further limits the state estimation method of a complex network under a random communication protocol described in the first implementation mode, and the specific process of the first step is as follows:
[0035] Under the random communication protocol, a complex network dynamic model with measurement loss and random in-coupling phenomena is established, and the state space form of the complex network dynamic model is:
[0036]
[0037] the y i,k =λ i,k C i,k x i,k +v i,k (2)
[0038] where: x i,k Represents the state variable of the i-th node at the k moment, i=1, 2,..., N, N represents the number of nodes,; x i,k+1 Represents the state variable of the i-th node at time k+1, f i (x i,k ) is the nonlinear function corresponding to the state variable of the i-th node at the k moment, and the nonlinear function f i (x i,k ) to x i,k is differentiable, j represents the node coupled with i, j=1, 2,......
specific Embodiment approach 3
[0046] Specific implementation mode three: this implementation mode further limits the state estimation method of a complex network under a random communication protocol described in the second implementation mode, and the specific process of the second step in this implementation mode is as follows:
[0047] For each node i of the complex network dynamic model, the formula (5) is obtained by augmenting:
[0048]
[0049] in: x k is the state variable of the augmented complex network dynamic model at the kth moment; x 1,k is the state variable of the first node at time k, for x 1,k the transpose of x k+1 is the state variable of the augmented complex network dynamic model at time k+1; f(x k ) is the nonlinear function corresponding to the state variable of the augmented complex network dynamic model at the kth moment, f 1 (x 1,k ) is the nonlinear function corresponding to the state variable of the first node at time k, for f 1 (x 1,k ) transpose; W=[w ij ] ...
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