In f0nzie/rODE: Ordinary Differential Equation (ODE) Solvers Written in R Using S4 Classes

Context style

$$\newcommand{\numC}{{\frac {S_o}{B_o B_g} \frac {dR_s}{dP} +
\frac {S_o}{B_o} \frac {k_g}{k_o} \frac {\mu_o}{\mu_g} \frac {dB_o}{dP} + (1 - S_o - S_w) \frac {1}{B_g} \frac {dB_g}{dP} }}$$

$$\frac {dS_o}{dP} = \frac {\numC} {1 + \frac {k_g}{k_o} \frac {\mu_o}{\mu_g} }$$

Display style

$$\newcommand{\numD}{{\dfrac {S_o}{B_o B_g} \dfrac {dR_s}{dP} +
\dfrac {S_o}{B_o} \dfrac {k_g}{k_o} \dfrac {\mu_o}{\mu_g} \dfrac {dB_o}{dP} + (1 - S_o - S_w) \dfrac {1}{B_g} \dfrac {dB_g}{dP} }}$$

$$\dfrac {dS_o}{dP} = \dfrac {\numD} {1 + \dfrac {k_g}{k_o} \dfrac {\mu_o}{\mu_g} }$$

Text style

$$\newcommand{\numT}{{\tfrac {S_o}{B_o B_g} \tfrac {dR_s}{dP} +
\tfrac {S_o}{B_o} \tfrac {k_g}{k_o} \tfrac {\mu_o}{\mu_g} \tfrac {dB_o}{dP} + (1 - S_o - S_w) \tfrac {1}{B_g} \tfrac {dB_g}{dP} }}$$

$$\tfrac {dS_o}{dP} = \tfrac {\numT} {1 + \tfrac {k_g}{k_o} \tfrac {\mu_o}{\mu_g} }$$

f0nzie/rODE documentation built on May 14, 2019, 10:34 a.m.