Model Mathematics

\frac{d}{d time} (q_Eb) = (- v_R_1_sGC) + v_R_4_sGC \frac{d}{d time} (q_NO) = ((- v_R_1_sGC) + v_R_4_sGC - v_R_DNO_sGC) + v_NO_generation \frac{d}{d time} (q_E6c) = v_R_1_sGC - v_R_2_sGC - v_R_3_sGC \frac{d}{d time} (q_E5c) = v_R_2_sGC + v_R_3_sGC - v_R_4_sGC \frac{d}{d time} (q_cGMP) = (- 2) v_R_4_sGC \frac{d}{d time} (q_NO_product) = v_R_DNO_sGC

mu_Eb = R T \ln (K_Eb q_Eb) mu_NO = R T \ln (K_NO q_NO) mu_E6c = R T \ln (K_E6c q_E6c) mu_E5c = R T \ln (K_E5c q_E5c) mu_cGMP = R T \ln (K_cGMP q_cGMP) mu_NO_product = R T \ln (K_NO_product q_NO_product) v_R_1_sGC = kappa_R_1_sGC (ⅇ^{\frac{mu_Eb + mu_NO}{R T}} - (ⅇ^{\frac{mu_E6c}{R T}})) v_R_2_sGC = kappa_R_2_sGC (ⅇ^{\frac{mu_E6c}{R T}} - (ⅇ^{\frac{mu_E5c}{R T}})) v_R_3_sGC = kappa_R_3_sGC (ⅇ^{\frac{mu_E6c + mu_NO}{R T}} - (ⅇ^{\frac{mu_E5c + mu_NO}{R T}})) v_R_4_sGC = kappa_R_4_sGC (ⅇ^{\frac{mu_E5c + mu_cGMP 2}{R T}} - (ⅇ^{\frac{mu_Eb + mu_NO}{R T}})) v_R_DNO_sGC = kappa_R_DNO_sGC (ⅇ^{\frac{mu_NO}{R T}} - (ⅇ^{\frac{mu_NO_product}{R T}}))