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Fig. 7 Future projection for monthly 137Cs deposition level using a trinomial exponential function.
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Therefore, we preferred fitting with a trinomial exponential function to reproduce the deposition flux of radionuclides from the FDNPP accident.
A trinomial exponential function of the form a × (e−k×t) was applied to fit the data (where a is a constant and k is an inverted time scale; Ln2/T1/2), and the individual half-times (T1, T2, and T3 in Fig. 6) were approximately 5.9 (±11 %) days, 16 (±18 %) days, and 1.1 (±32 %) years, respectively.
Collisions are resolved using a random exponential backoff process.
Missing data were replaced using a simple exponential smoothing method.
Deactivation kinetics were well-fit using a single standard exponential.
Typical calibration curves are fitted using a bi-exponential equation.
Lines show bi-exponential fits of the data, except for unclustered p-Nephrin, which was fit using a single-exponential.
The parent fraction was fitted using a sum of exponentials.
Cells were electroporated using an exponential decay pulse at 250 V and 950 μF.
Conventional economics supposes that agents value the present vs. the future using an exponential discounting function.
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