Model Mathematics

Component: T

$ddtime T = lambda - delta ⁢ T + gamma ⁢ T ⁢ v$

Component: I

$ddtime I = gamma ⁢ T ⁢ v - alpha ⁢ I + p ⁢ I ⁢ z + w$

Component: x

$ddtime x = r ⁢ x ⁢ v ⁢ 1.0 - x + y k - d ⁢ x + beta ⁢ x ⁢ v$

Component: y

$ddtime y = beta ⁢ x ⁢ v + r ⁢ y ⁢ v ⁢ 1.0 - x + y k - a ⁢ y + p ⁢ y ⁢ z + w$

Component: v

$ddtime v = eta ⁢ y + I - u ⁢ v$

Component: w

$ddtime w = 2.0 ⁢ rho ⁢ m_9 - xi ⁢ w + phi ⁢ w$

Component: m_9

$ddtime m_9 = 2.0 ⁢ rho ⁢ m_8 - rho ⁢ m_9$

Component: m_8

$ddtime m_8 = 2.0 ⁢ rho ⁢ m_7 - rho ⁢ m_8$

Component: m_7

$ddtime m_7 = 2.0 ⁢ rho ⁢ m_6 - rho ⁢ m_7$

Component: m_6

$ddtime m_6 = 2.0 ⁢ rho ⁢ m_5 - rho ⁢ m_6$

Component: m_5

$ddtime m_5 = 2.0 ⁢ rho ⁢ m_4 - rho ⁢ m_5$

Component: m_4

$ddtime m_4 = 2.0 ⁢ rho ⁢ m_3 - rho ⁢ m_4$

Component: m_3

$ddtime m_3 = 2.0 ⁢ rho ⁢ m_2 - rho ⁢ m_3$

Component: m_2

$ddtime m_2 = 2.0 ⁢ rho ⁢ m_1 - rho ⁢ m_2$

Component: m_1

$ddtime m_1 = 2.0 ⁢ rho ⁢ m_0 - rho ⁢ m_1$

Component: m_0

$ddtime m_0 =- rho ⁢ m_0$

Component: z

$ddtime z = xi ⁢ w + c ⁢ x ⁢ y + I ⁢ z epsilon ⁢ x + 1.0 - b ⁢ z$

Component: model_parameters

Source
Derived from workspace Wodarz, Hamer, 2007 at changeset 08f678e9ea1c.
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