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Exact(31)
The time is increased with respect to the predecessor timing index by the discretized time step, until the node is free to reserve.
Therefore, the time difference between the timing index of the path with the largest gain and the timing index of the first delayed path in the channels is approximately equal to N I −1, where the actual number of iterations executed in Algorithm 1 is N I and N I
In addition, the discretization of time into equally small timing steps (∆k) is applied to assign the timing index of each node to the corresponding discrete distance.
Therefore, the time index corresponding to the maximum PD t) is expected to be the final timing index.
where, with k being the symbol timing index.
The received timing index varies from 0 to 1000.
Similar(29)
Therefore, the number of possible relative timing indices for fine time adjustment in our proposed approach is approximately equal to 50.
In this subsection, we exploit the MMSE criterion to perform fine time adjustment in an iterative manner based on the information of relative timing indices and the corresponding CIR estimates.
In Equation 20, v b consists of 2L + 1 timing indices.
Define M as the total number of the timing indexes achieved in the first step, M ∈ [1, Ntotal].
Then, by utilizing the cross-correlation outputs at two adjacent timing indices, we can obtain the actual delayed timing in the channels.
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