From: On the transmission dynamics of Buruli ulcer in Ghana: Insights through a mathematical model
Parameter | Value/range | Source |
---|---|---|
\(\mu _h\) | \(4.5\times 10^{-5}\) | [21] |
\(\gamma _h\) | \(1.6\times 10^{-5}-0.5\) | [23] |
\(\theta _h\) | \(0-1.1\times 10^{-2}\) | [23] |
\(m_1,m_2\) | \(m_1<1,m_2>1\) | Estimated |
\(m_3,m_4,m_5\) | (0,1) | Estimated |
\(\beta _h,\beta _f,\beta _v \) | (0,1) | Estimated |
\({\eta _v}\) | (1,5) | Estimated |
\({\eta _f}\) | (0, 1) | Estimated |
\({\sigma _f,\sigma _v}\) | (0,1) | Estimated |
\({\mu _f}\) | \(3\times 10^{-3}-7\times 10^{-3}\) | Estimated |
\(\mu _e\) | (0,1) | Estimated |