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Exact(60)
γ is the per-capita treatment rate for the infectious individuals.
The treatment rate has at most a finite number of jump discontinuities in every compact interval.
Obviously, the treatment rate should be nondecreasing as the number of infectious individuals is increasing.
No economic resources have been used to improve the early treatment rate by the hospital management.
The function (h(I =phi(I I) denotes the treatment rate.
This study investigated the prevalence, recording, and treatment rate of anxiety disorders among aged care residents.
Applying control measures at larger spatial scales may allow them to be more effective with the same overall treatment rate.
Simulations carried out in this study brought out the importance of treatment rate in controlling the disease spread.
It can be used to describe the following case: when the infective individuals attain some threshold (I_{0}), we need to strengthen the treatment rate.
It shows that the strengthening of the treatment rate after the number of infective individuals has increased to some high level is also a beneficial disease control.
Therefore, we can also prevent the spread of disease by increasing the treatment rate after the number infective individuals reach some high level.
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