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Exact(3)
where g i is the gain factor at node i and α is the energy decay factor which is approximately equal to 2 in free space.
where the parameter vector in (1) consists of the gain factor of the th node an energy decay factor which is approximately equal to in free space, and the source signal energy The measurement noise term can be approximated using a normal distribution, In (11), it is assumed that the signal energy, is uniformly distributed over the range.
where z i is the acoustic energy reading at sensor i and the model parameter consists of the gain factor g i of the i th sensor, an energy decay factor α, which is approximately equal to 2, and the source signal energy a measured 1 m from the source which is assumed to be uniformly distributed over the range [a min a max].
Similar(57)
Coupling loss factors are obtained from direct or blocked energy transmissibilities provided that total or internal loss factors are known, for instance, from application of the energy decay rate method.
We compute kinetic energy decay, energy spectrum and flow structures.
where is a decay factor.
k is the infiltration decay factor.
where c d is a decay factor.
In Eq. 2, c is the decay factor.
then, applying Lemma 2.2, we obtain the energy decay.
We also set the decay factor γ=0.2 according to the mean of decay factors observed in the same dataset.
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