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5Â¥: Originally posted by feixiaolin at 2014-09-27 17:56:06
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(∂(Fx(14)x(1)))/∂t=(-3x(10)-x(8))*¦Ñ_c
∂(Fx(14)x(2))/∂t=(2x(10)-x(9))*¦Ñ_c
x(9)=k_K x ¡¼(12)sinh¡½⁡(((x(5)-x(7)))⁄¡¼2v¡½_T )
x(8)=k_Na x(13)x(11)sinh⁡¡¼(((x(5)-x(6)))⁄¡¼2v¡½_T )  ¡½
x(10)=k_NaK  tanh⁡(((x(5)+2x(7)-3x(6)-v_ATP ))⁄(2v_T ))
(dx(12))/dt=1/¦Ó_K   cosh⁡(2 ((x(5)-v_x ))⁄v_T ) {0.5*[1+tanh⁡(2 ((x(5)-v_x ))⁄v_T ) ]-x(12)}
(dx(13))/dt=1/¦Ó_Na   cosh⁡(2 ((x(5)-h))⁄v_T ) {0.5*[1+tanh⁡(2 ((x(5)-v_h ))⁄v_T ) ]-x(13)}
x(11)=0.5*(1+tanh⁡(2(x(5)-v_m )/v_T ) )
x(5)=v_T  ln⁡¡¼(x(3))⁄(x(1))¡½
x(6)=v_T  ln⁡¡¼(x(4))⁄(x(2))¡½

x(5)=RT/F  ln⁡((P_K x(4)+P_Na x(2)+P_Cl ¡¼Cl¡½_i)/(P_K x(3)+P_Na x(1)+P_Cl ¡¼Cl¡½_e ))
(∂((1-x(14))x(4)))/∂t=∇D_2 ∇x(4)-∂(x(14)x(2))/∂t
(∂((1-x(14))x(3)))/∂t=∇D_1 ∇x(3)-∂(x(14)x(1))/∂t
(∂x(14))/∂t=L_p [(x(1)+x(2))-(x(3)+x(4)+Ci)]

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