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The threshold was calculated by using the equation: threshold = the average OD of the negative control + 0.15.
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Considering the number of seams of each step, the change of dissimilarity, and various images synthetically, we build the equation of threshold as (3).
Using the above equation, the threshold γ c can be calculated to attain a probability of false alarms constrain Pf|CD = α, (25).
Note that substituting expression (4) into (1) resolves into the equation z threshold (μΦ + fσΦ, μ c - fσ c ) = -2 f.
Table 1 Values from Figure 4 in percolation threshold equation Equation σ 0 P C t σ = σ0 (P − P c ) t 353.94 0.045 2.62.
The model explains the self-assessment values using an ordered response equation with thresholds that depend on individual characteristics.
Using the above equations, the threshold γ o can be calculated such that the pair's probability of false alarms constrain Pf| OD= α for a specific source location and distribution as, (11).
The expanded Ng's method can be described by [9], left{ {t_{1}^,t_{2}^, ldots t_{M - 1}^ right} = {text{Arg }},{text{Max}}left{ {left( {1 - mathop sum limits_{j = 1}^{M - 1} p_{tj} } right)left( {mathop sum limits_{k = 1}^{M} omega_{k} cdot mu_{k}^{2} } right)} right} (16 Utilizing this equation, two thresholds t 1 and t 2 in Fig. 1f can be calculated.
For the damped wave equation the dynamical threshold values are smaller than the static values.
We work out a complete asymptotic analysis for all solutions of this equation when the threshold varies from to.
This threshold equation is given by: Threshol d optimal = A × meanSU V 70%% + B × Background, where A and B are fitted using phantom studies [3].
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