...
LaTeX Math Block |
---|
| \frac{1}{B_o} \, s_o + \frac{R_v}{B_g} \, s_g = GF_O/\phi_n |
| LaTeX Math Block |
---|
| GF_O = V_e^{-1} \, \delta q_O + \left[ \frac{1}{B_{oi}} \, s_o + \frac{R_{vi}}{B_{gi}} \, s_{gi} \right] |
|
LaTeX Math Block |
---|
| \frac{R_s}{B_o} \, s_o + \frac{1}{B_g} \, s_g = GF_G/\phi_n |
| LaTeX Math Block |
---|
| GF_G = V_e^{-1} \, \delta q_G + \left[ \frac{R_{si}}{B_{oi}} \, s_o + \frac{1}{B_{gi}} \, s_{gi} \right] |
|
LaTeX Math Block |
---|
| \frac{1}{B_w} \, s_w = GF_W/\phi_n |
| LaTeX Math Block |
---|
| GF_W = V_e^{-1} \, \delta q_W + \frac{1}{B_{wi}} \, s_{wi} |
|
...
LaTeX Math Block |
---|
| s_o = \frac{B_o \, (GF_oO - R_v \, GF_G)}{\phi_n \, (1- R_s \, R_v)} |
|
LaTeX Math Block |
---|
| s_g = \frac{B_g \, (GF_G - R_s \, GF_O)}{\phi_n \, (1- R_s \, R_v)} |
|
LaTeX Math Block |
---|
| s_w = \frac{B_w \, GF_W}{\phi_n} |
|
Now summing up and taking into account that
one arrives to a single equation:
LaTeX Math Block |
---|
| \frac{B_o \, (GF_oO - R_v \, GF_G)}{\phi_n \, (1- R_s \, R_v)} + \frac{B_g \, (GF_G - R_s \, GF_O)}{\phi_n \, (1- R_s \, R_v)} + \frac{B_w \, GF_W}{\phi_n} =1 |
|
LaTeX Math Block |
---|
| B_o \, (GF_oO - R_v \, GF_G) + B_g \, (GF_G - R_s \, GF_O) + B_w \, GF_W \, (1- R_s \, R_v) = \phi_n \, (1- R_s \, R_v) |
|
LaTeX Math Block |
---|
anchor | MatBal |
---|
alignment | left |
---|
| (B_o - R_s \, B_g) \, GF_O +(B_g - R_V \, B_o) \, GF_G + (B_w \, GF_W - \phi_n )\, (1- R_s \, R_v) = 0 |
|
...