hkBattousai Member Apr 4, 2012 #1 [latex] H_{C_1}(s) = \frac {1} {C_1s} [/latex] [latex] H_{R_1}(s) = \frac {\tau_1s + 1} {C_1s} [/latex] [latex] H_{C_2}(s) = \frac {\tau_1s + 1} {C_2\tau_1s^2 + (C_2 + C_1)s} [/latex] [latex] H_{R_2}(s) = \frac {\tau_1\tau_2s^2 + (\tau_1 + \tau_2 + C_1R_2)s + 1} {\tau_1C_2s^2 + (C_1 + C_2)s} [/latex] [latex] H_{C_3}(s) = \frac {\tau_1\tau_2s^2 + (\tau_1 + \tau_2 + C_1R_2)s + 1} {\tau_1\tau_2C_3s^3 + ((\tau_1 + \tau_2)C_3 + \tau_1C_2 + C_1R_2C_3)s^2 + (C_1 + C_2 + C_3)s} [/latex] [latex] H_{R_3}(s) = \frac {\tau_1\tau_2\tau_3s^3 + ((\tau_1 + \tau_2)\tau_3 + \tau_1C_2R_3 + \tau_3C_1R_2 + \tau_1\tau_2)s^2 + (\tau_1 + \tau_2 + \tau_3 + R_3C_2 + R_2C_1 + R_3C_1)s + 1} {\tau_1\tau_2C_3s^3 + ((\tau_1 + \tau_2)C_3 + \tau_1C_2 + C_1R_2C_3)s^2 + (C_1 + C_2 + C_3)s} [/latex] [latex] H_{C_4}(s) = \frac {\tau_1\tau_2\tau_3s^3 + ((\tau_1 + \tau_2)\tau_3 + \tau_1C_2R_3 + \tau_3C_1R_2 + \tau_1\tau_2)s^2 + (\tau_1 + \tau_2 + \tau_3 + R_3C_2 + R_2C_1 + R_3C_1)s + 1} {\tau_1\tau_2\tau_3C_4s^4 + ((\tau_1 + \tau_2)\tau_3C_4 + \tau_1\tau_2(C_3 + C_4) + \tau_1C_2R_3C_4 + \tau_3C_1R_2C_4)s^3 + ((\tau_1 + \tau_2)(C_3 + C4) + \tau_1C_2 + \tau_3C_4 + C_1R_2C_3 + R_3C_2C_4 + R_2C_1C_4 + R_3C_1C_4)s^2 + (C_1 + C_2 + C_3 + C_4)s} [/latex] [latex] H_{R_4}(s) = \frac {?} {\tau_1\tau_2\tau_3C_4s^4 + ((\tau_1 + \tau_2)\tau_3C_4 + \tau_1\tau_2(C_3 + C_4) + \tau_1C_2R_3C_4 + \tau_3C_1R_2C_4)s^3 + ((\tau_1 + \tau_2)(C_3 + C4) + \tau_1C_2 + \tau_3C_4 + C_1R_2C_3 + R_3C_2C_4 + R_2C_1C_4 + R_3C_1C_4)s^2 + (C_1 + C_2 + C_3 + C_4)s} [/latex]
[latex] H_{C_1}(s) = \frac {1} {C_1s} [/latex] [latex] H_{R_1}(s) = \frac {\tau_1s + 1} {C_1s} [/latex] [latex] H_{C_2}(s) = \frac {\tau_1s + 1} {C_2\tau_1s^2 + (C_2 + C_1)s} [/latex] [latex] H_{R_2}(s) = \frac {\tau_1\tau_2s^2 + (\tau_1 + \tau_2 + C_1R_2)s + 1} {\tau_1C_2s^2 + (C_1 + C_2)s} [/latex] [latex] H_{C_3}(s) = \frac {\tau_1\tau_2s^2 + (\tau_1 + \tau_2 + C_1R_2)s + 1} {\tau_1\tau_2C_3s^3 + ((\tau_1 + \tau_2)C_3 + \tau_1C_2 + C_1R_2C_3)s^2 + (C_1 + C_2 + C_3)s} [/latex] [latex] H_{R_3}(s) = \frac {\tau_1\tau_2\tau_3s^3 + ((\tau_1 + \tau_2)\tau_3 + \tau_1C_2R_3 + \tau_3C_1R_2 + \tau_1\tau_2)s^2 + (\tau_1 + \tau_2 + \tau_3 + R_3C_2 + R_2C_1 + R_3C_1)s + 1} {\tau_1\tau_2C_3s^3 + ((\tau_1 + \tau_2)C_3 + \tau_1C_2 + C_1R_2C_3)s^2 + (C_1 + C_2 + C_3)s} [/latex] [latex] H_{C_4}(s) = \frac {\tau_1\tau_2\tau_3s^3 + ((\tau_1 + \tau_2)\tau_3 + \tau_1C_2R_3 + \tau_3C_1R_2 + \tau_1\tau_2)s^2 + (\tau_1 + \tau_2 + \tau_3 + R_3C_2 + R_2C_1 + R_3C_1)s + 1} {\tau_1\tau_2\tau_3C_4s^4 + ((\tau_1 + \tau_2)\tau_3C_4 + \tau_1\tau_2(C_3 + C_4) + \tau_1C_2R_3C_4 + \tau_3C_1R_2C_4)s^3 + ((\tau_1 + \tau_2)(C_3 + C4) + \tau_1C_2 + \tau_3C_4 + C_1R_2C_3 + R_3C_2C_4 + R_2C_1C_4 + R_3C_1C_4)s^2 + (C_1 + C_2 + C_3 + C_4)s} [/latex] [latex] H_{R_4}(s) = \frac {?} {\tau_1\tau_2\tau_3C_4s^4 + ((\tau_1 + \tau_2)\tau_3C_4 + \tau_1\tau_2(C_3 + C_4) + \tau_1C_2R_3C_4 + \tau_3C_1R_2C_4)s^3 + ((\tau_1 + \tau_2)(C_3 + C4) + \tau_1C_2 + \tau_3C_4 + C_1R_2C_3 + R_3C_2C_4 + R_2C_1C_4 + R_3C_1C_4)s^2 + (C_1 + C_2 + C_3 + C_4)s} [/latex]
Sceadwian Banned Apr 4, 2012 #2 I think it's pretty clear. The Latex you posted is too large to be rendered, Latex won't line wrap and doesn't scroll properly. You need to simplify the equation by using nested references instead of showing the entire compound equation.
I think it's pretty clear. The Latex you posted is too large to be rendered, Latex won't line wrap and doesn't scroll properly. You need to simplify the equation by using nested references instead of showing the entire compound equation.