Sentence examples for measurement of node from inspiring English sources

It is noted that the measurements of anchors 35 and 56 are below the noise floor, and the measurement of node 38 is above the limits of the hardware (Section 5.4).

(22) and (23) are illustrated in Fig. 3. Equation (22) estimates the next measurement (of node S i ) (hat {s}_{i}^{(R)}[!n]) to be received at the sink, from the last received measurements s i [ n−j] and s i [ n−j−l] and their times.

The simplest measurement of node importance is determined by the degree of "connectivity"—that is, the number of other genes the node is connected to in the network.

In light of three measurements of node strength, population and GDP, It has been decided that the spatial effect of China's aviation system should be analyzed separately in term of different distance scales.

In the rest of the paper we use the following notation: Notation 3 Let I i = { j : A j, i ≠ 0 } denote the set of nodes whose measurements involve the parameters of Node i, and O i = { j : A i, j ≠ 0 } denote the set of nodes whose parameters are involved in the measurements of Node i.

Let I i = { j : A j, i ≠ 0 } denote the set of nodes whose measurements involve the parameters of Node i, and O i = { j : A i, j ≠ 0 } denote the set of nodes whose parameters are involved in the measurements of Node i.

Θ s, m ( x m ( k ) ) ≜ p ( ϕ s → m ( k ) | x m ( k ) ), representing carrier phase measurement model of node m at epoch k.   3.

Γ n, m ( x n ( k ), x m ( k ) ) ≜ p ( r n ↔ m ( k ) | x m ( k ), x n ( k ), f n ↔ m ( 1 : k ) ), denoting the range measurement model of node m with node n at epoch k.   4.

Now for each node m ∈ M, we define the following: 1. Υ s, m ( x m ( k ) ) ≜ p ( ρ s → m ( k ) | x m ( k ), ϕ s → m ( 1 : k ) ), denoting the pseudorange measurement model of node m at epoch k.   2.

Ω n, m g ( x n ( k ), x m ( k ) ) ≜ p ( d n → m ( g, k ) | x m ( k ), x n ( k ) ), denoting the TDoA measurement model of node m to n with reference to SoOP source g at epoch k.   5.

Ψ n, m ( x n ( k ), x m ( k ) ) ≜ p ( f n ↔ m ( k ) | x m ( k ), x n ( k ), f n ↔ m ( 1 : k ) ), denoting the peer-to-peer Doppler measurements of nodes m and n at epoch k.   6.