Waji, Putri Rizki Amalia, - (2021) Analisis Kestabilan dan Kontrol Optimal Model Matematika Penyebaran Penyakit Malaria dengan adanya Relapse dan Reinfection. Skripsi thesis, UNIVERSITAS AIRLANGGA.
![[img]](https://repository.unair.ac.id/style/images/fileicons/text.png) |
Text (HALAMAN JUDUL)
1. HALAMAN JUDUL.pdf Download (667kB) |
|
Text (ABSTRAK)
2. ABSTRAK.pdf Download (129kB) |
|
Text (DAFTAR ISI)
3. DAFTAR ISI.pdf Download (189kB) |
|
Text (BAB I)
4. BAB I PENDAHULUAN.pdf Download (139kB) |
|
Text (BAB II)
5. BAB II TINJAUAN PUSTAKA.pdf Restricted to Registered users only until 14 October 2024. Download (188kB) | Request a copy |
|
Text (BAB III)
6. BAB III METODOLOGI PENELITIAN.pdf Restricted to Registered users only until 14 October 2024. Download (47kB) | Request a copy |
|
Text (BAB IV)
7. BAB IV PEMBAHASAN.pdf Restricted to Registered users only until 14 October 2024. Download (768kB) | Request a copy |
|
Text (BAB V)
8. BAB V PENUTUP.pdf Restricted to Registered users only until 14 October 2024. Download (192kB) | Request a copy |
|
Text (DAFTAR PUSTAKA)
9. DAFTAR PUSTAKA.pdf Download (180kB) |
|
Text (LAMPIRAN)
10. LAMPIRAN.pdf Restricted to Registered users only until 14 October 2024. Download (506kB) | Request a copy |
|
Text (PERMOHONAN EMBARGO)
11. PERMOHONAN EMBARGO.pdf Restricted to Registered users only Download (427kB) | Request a copy |
Abstract
Malaria is a dangerous and life- threatening infectious disease which caused by four species of single cell eukaryotic Plasmodium genus parasites. Parasites can be transmitted to humans through the bites of infected female Anopheles mosquitoes. The spread of malaria can be modeled into a mathematical model with the effects of relapse and reinfection. In this thesis, we will analyze the stability of the equilibrium point of the malaria distribution model in the presence of relapse and reinfection. Furthermore, we will also apply an optimal control strategy such as installing mosquito nets, providing antimalarial treatment, applying hypnozoid remover drugs, and spraying insecticides. Based on the analysis of the model without giving control, there are two equilibrium points, which are the non-endemic and endemic equilibrium points.
| Item Type: | Thesis (Skripsi) | |||||||||
|---|---|---|---|---|---|---|---|---|---|---|
| Additional Information: | KKC KK MPM.37-21 Waj a | |||||||||
| Uncontrolled Keywords: | Mathematics Model, Malaria, Basic Reproduction Number, Stability, Optimal Control. | |||||||||
| Subjects: | Q Science > QA Mathematics > QA1 Mathematics (General) | |||||||||
| Divisions: | 08. Fakultas Sains dan Teknologi > Matematika | |||||||||
| Creators: |
|
|||||||||
| Contributors: |
|
|||||||||
| Depositing User: | Tatik Poedjijarti | |||||||||
| Date Deposited: | 14 Oct 2021 10:10 | |||||||||
| Last Modified: | 14 Oct 2021 10:10 | |||||||||
| URI: | http://repository.unair.ac.id/id/eprint/111235 | |||||||||
| Sosial Share: | ||||||||||
Actions (login required)
 |
View Item |