Model Mathematics

Component: environment

ddtimeq_ATP=-v_1a-v_3a-v_2a ddtimeq_AC=v_1b-v_1a-v_6-v_7-v_GiAC ddtimeq_AC_ATP=v_1a-v_1b ddtimeq_cAMP=v_1b+v_3b+v_2b-v_4a ddtimeq_FSK=-v_7 ddtimeq_FSK_AC=v_7+v_3b-v_3a ddtimeq_FSK_AC_ATP=v_3a-v_3b ddtimeq_Gsa_GTP=-v_6 ddtimeq_Gsa_GTP_AC=v_6-v_2a+v_2b ddtimeq_Gsa_GTP_AC_ATP=v_2a-v_2b ddtimeq_PDE_cAMP=v_4a-v_4b ddtimeq_PDE=v_4b-v_4a-v_5 ddtimeq_IBMX=-v_5 ddtimeq_PDEinh=v_5 ddtimeq_five_AMP=v_4b ddtimeq_Gia_GTP=-v_GiAC ddtimeq_ACinh=v_GiAC ddtimeq_PPi=v_GiAC

Component: cAMP_parameters

Component: cAMP

mu_ATP=R⁢T⁢ln⁡K_ATP⁢q_ATP mu_cAMP=R⁢T⁢ln⁡K_cAMP⁢q_cAMP mu_AC=R⁢T⁢ln⁡K_AC⁢q_AC mu_AC_ATP=R⁢T⁢ln⁡K_AC_ATP⁢q_AC_ATP mu_Gsa_GTP_AC=R⁢T⁢ln⁡K_Gsa_GTP_AC⁢q_Gsa_GTP_AC mu_Gsa_GTP_AC_ATP=R⁢T⁢ln⁡K_Gsa_GTP_AC_ATP⁢q_Gsa_GTP_AC_ATP mu_FSK_AC=R⁢T⁢ln⁡K_FSK_AC⁢q_FSK_AC mu_FSK_AC_ATP=R⁢T⁢ln⁡K_FSK_AC_ATP⁢q_FSK_AC_ATP mu_PDE=R⁢T⁢ln⁡K_PDE⁢q_PDE mu_PDE_cAMP=R⁢T⁢ln⁡K_PDE_cAMP⁢q_PDE_cAMP mu_five_AMP=R⁢T⁢ln⁡K_five_AMP⁢q_five_AMP mu_IBMX=R⁢T⁢ln⁡K_IBMX⁢q_IBMX mu_PDEinh=R⁢T⁢ln⁡K_PDEinh⁢q_PDEinh mu_Gsa_GTP=R⁢T⁢ln⁡K_Gsa_GTP⁢q_Gsa_GTP mu_FSK=R⁢T⁢ln⁡K_FSK⁢q_FSK mu_Gia_GTP=R⁢T⁢ln⁡K_Gia_GTP⁢q_Gia_GTP mu_ACinh=R⁢T⁢ln⁡K_ACinh⁢q_ACinh mu_PPi=R⁢T⁢ln⁡K_PPi⁢q_PPi v_1a=kappa_1a⁢ⅇmu_AC+mu_ATPR⁢T-ⅇmu_AC_ATPR⁢T v_1b=kappa_1b⁢ⅇmu_AC_ATPR⁢T-ⅇmu_AC+mu_cAMP+mu_PPiR⁢T v_2a=kappa_2a⁢ⅇmu_Gsa_GTP_AC+mu_ATPR⁢T-ⅇmu_Gsa_GTP_AC_ATPR⁢T v_2b=kappa_2b⁢ⅇmu_Gsa_GTP_AC_ATPR⁢T-ⅇmu_Gsa_GTP_AC+mu_cAMP+mu_PPiR⁢T v_3a=kappa_3a⁢ⅇmu_FSK_AC+mu_ATPR⁢T-ⅇmu_FSK_AC_ATPR⁢T v_3b=kappa_3b⁢ⅇmu_FSK_AC_ATPR⁢T-ⅇmu_FSK_AC+mu_cAMP+mu_PPiR⁢T v_4a=kappa_4a⁢ⅇmu_PDE+mu_cAMPR⁢T-ⅇmu_PDE_cAMPR⁢T v_4b=kappa_4b⁢ⅇmu_PDE_cAMPR⁢T-ⅇmu_PDE+mu_five_AMPR⁢T v_5=kappa_5⁢ⅇmu_PDE+mu_IBMXR⁢T-ⅇmu_PDEinhR⁢T v_6=kappa_6⁢ⅇmu_AC+mu_Gsa_GTPR⁢T-ⅇmu_Gsa_GTP_ACR⁢T v_7=kappa_7⁢ⅇmu_FSK+mu_ACR⁢T-ⅇmu_FSK_ACR⁢T v_GiAC=kappa_GiAC⁢ⅇmu_AC+mu_Gia_GTPR⁢T-ⅇmu_ACinhR⁢T

Component: units

Component: constants