Published October 31, 2018
| Version v1
Journal article
Open
MATHEMATICAL MODEL OF THE SYSTEM OF MEDICAL SUPPORT OF THE POPULATION USING THE DIFFUSION-NON-MONOTONIC LAW OF DISEASE TIME DISTRIBUTION
Authors/Creators
Description
The article proposes a mathematical model of medical care for the population using the diffusion-non-monotonic law of time distribution of diseases. The analytical dependence of the human health coefficient on the level of his diseases and the main characteristics of the health care system is established: the frequency of dispensary examinations, the duration of treatment, the quality of diagnosis at the clinic and hospital, the probability of seeking medical help, and false requests for medical care. The existence of an optimal period for conducting clinical examinations, at which the maximum level of efficiency is achieved, is shown.
Files
Files
(1.7 MB)
| Name | Size | Download all |
|---|---|---|
|
md5:59bf9f3092976e1f3b50b12ae5811926
|
1.7 MB | Download |
Additional details
References
- 1. Iablonskyi P. M. (2012) Formalizovana model funktsionuvannia systemy medychnoho obsluhovuvannia naselennia. /Shekera O.H., Yablonskyi P.M., Shekera O.O., Melnyk D.V., Kukharchuk Kh.M., Panasenko.M.S. // Zdorovia suspilstva. №3. Kyiv : Mizhnarodna asotsiatsiia «Zdorovia suspilstva». P. 130 – 131. [in Ukraine] 2. Volodymyr Mirnenko & Petro Yablonskyi & Yurii Koskov & Sergey Litvinko (2017) Matematychna model medychnoho obsluhovuvannia viiskovosluzhbovtsiv iz zastosuvanniam napivmarkovskoho vypadkovoho protsesu [The mathematical model of medical servicing of servicemen with the use semi-Markov stochastic process theory]. Social development & Security. 2(2), 12 – 24. Retrieved from https://paperssds.eu/index.php/JSPSDS/article/view/17/15 [in Ukraine]. 3. Gertsbakh I.B. (1969) Modeli profilaktyky [Models of prevention]. Moscow : Sovet·skoe radyo, 1969. 216 p. [in Russia]. 4. Feller V. (1984) Vvedenie v teoriyu veroyatnostey i ee prilozheniya [Introduction to probability theory and its applications]. Moscow : Mir. 1984. 752 p. [in Russia].