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The average lifetime was indicated in each mapping images.
The average lifetime was given by Equation (3): τ ¯ = ∑ i = 1 n α i τ i 2 ∑ i = 1 n α i τ i. (3).
The average lifetime was on the order of 1.5 ns.
To estimate the 2-D lifetime maps, the average lifetime was computed from the estimated pixel intrinsic fluorescence decay.
To estimate average lifetime from such a plot, a straight line fit based on least squares estimation was obtained and the average lifetime was estimated by calculating −1/slope of the best fit line.
The average lifetime was calculated as an intensity-weighted sum of the two lifetime components, according to Eq. (1), where τ1 and τ2 are the fluorescence decaying constants, calculated by data analysis, and a1 and a2 are the corresponding pre-exponential factors [ 23].
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The average lifetime is 11.85 ns, and the decay curve can be fitted by a double-exponential function with lifetimes of 5.11 ns (35.08%) and 13.28 ns (64.92%).
To incorporate the effect of a change in network parameters and a change in scenario, the average lifetime is assumed to be different for different networks.
The PL decay curves of N, S-CQD sample can be fitted by a double-exponential formula, where τ 1 is 3.48 ns, τ 2 is 11.05 ns, and the average lifetime is 6.72 ns.
In contrast to vortices, storms are short-lived phenomena; the strongest of them may exist for several months, while the average lifetime is only 3 4 days.
The blue color in the image is associated with the shorter lifetime on the lifetime scale, and as shown in histogram, the average lifetime is 3.6 ns.
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