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On the other hand, GUANGJI PHARM (000952.SZ) enjoyed almost a 10% rise after a pollution accident.
It represents the acute loss of life immediately after a pollution peak.
The contribution of acute mortality to the total LE loss of chronic exposure is equal to the relative risk increase times the time constant of the repair processes that are significant immediately after a pollution peak.
One of the advantages of this approach is that it yields as rigorous model-independent result the LE change after a pollution peak or after an intervention as an integral of the observed mortality rates.
The change in mortality that would be found in a time series during the first day (or days) after a pollution peak is the change during the first day (or days, up to t) in Fig. 4. As an example, consider the model of Eq.25 with one time constant τ and a distribution p of lags, applied to the entire population.
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After a permanent pollution reduction the mortality will decrease only temporarily and return to the initial rate when the postponed deaths finally occur, whereas the incidence of non-mortality endpoints will be permanently reduced.
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For example, if stress exposure occurs after or very late in a pollution exposure interval, interpreting observed interactions is problematic.
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