C C There are a total of 2 entries in the algebraic variable array. C There are a total of 8 entries in each of the rate and state variable arrays. C There are a total of 14 entries in the constant variable array. C C C VOI is time in component environment (minute). C STATES(1) is Ca_m in component Ca_m (micromolar). C ALGBRC(1) is J_min in component J_min (micromolar). C ALGBRC(2) is J_mout in component J_mout (micromolar). C CONSTS(1) is k_min in component J_min (micromolar). C STATES(2) is Ca_cyt in component Ca_cyt (micromolar). C CONSTS(2) is K_m in component J_min (micromolar). C CONSTS(3) is n in component J_min (micromolar). C CONSTS(4) is k_mout in component J_mout (micromolar). C STATES(3) is J_ERch in component J_ERch (micromolar). C STATES(4) is J_ERpump in component J_ERpump (micromolar). C STATES(5) is J_ERleak in component J_ERleak (micromolar). C STATES(6) is J_in in component J_in (micromolar). C STATES(7) is J_out in component J_out (micromolar). C STATES(8) is Ca_ER in component Ca_ER (micromolar). C CONSTS(5) is beta in component J_ERch (dimensionless). C CONSTS(6) is k_0ch in component J_ERch (micromolar_per_minute). C CONSTS(7) is K_chcyt in component J_ERch (micromolar). C CONSTS(8) is K_chER in component J_ERch (micromolar). C CONSTS(9) is K_ERpump in component J_ERpump (micromolar). C CONSTS(10) is K_pump in component J_ERpump (micromolar). C CONSTS(11) is K_ERleak in component J_ERleak (per_minute). C CONSTS(12) is K_0in in component J_in (micromolar_per_minute). C CONSTS(13) is K_out in component J_out (per_minute). C RATES(1) is d/dt Ca_m in component Ca_m (micromolar). C RATES(2) is d/dt Ca_cyt in component Ca_cyt (micromolar). C RATES(8) is d/dt Ca_ER in component Ca_ER (micromolar). C RATES(3) is d/dt J_ERch in component J_ERch (micromolar). C RATES(4) is d/dt J_ERpump in component J_ERpump (micromolar). C RATES(5) is d/dt J_ERleak in component J_ERleak (micromolar). C RATES(6) is d/dt J_in in component J_in (micromolar). C RATES(7) is d/dt J_out in component J_out (micromolar). C SUBROUTINE initConsts(CONSTS, RATES, STATES) REAL CONSTS(*), RATES(*), STATES(*) STATES(1) = 0.1 CONSTS(1) = 330 STATES(2) = 0.01 CONSTS(2) = 1.6 CONSTS(3) = 8 CONSTS(4) = 0.5 STATES(3) = 0.1 STATES(4) = 0.1 STATES(5) = 0.1 STATES(6) = 0.1 STATES(7) = 0.1 STATES(8) = 20 CONSTS(5) = 1.7 CONSTS(6) = 325 CONSTS(7) = 0.45 CONSTS(8) = 1 CONSTS(9) = 25 CONSTS(10) = 0.5 CONSTS(11) = 1 CONSTS(12) = 1.7 CONSTS(13) = 10 CONSTS(13) = CONSTS(12)*1.00000 RETURN END SUBROUTINE computeRates(VOI, CONSTS, RATES, STATES, ALGBRC) REAL VOI, CONSTS(*), RATES(*), STATES(*), ALGBRC(*) RATES(6) = CONSTS(13) RATES(8) = ((STATES(4) - STATES(5)) - STATES(3))*1.00000 RATES(3) = CONSTS(5)*CONSTS(6)*( (STATES(2) ** 4.00000/(CONSTS(7) ** 4.00000+STATES(2) ** 4.00000))*(STATES(8) ** 2.00000/(CONSTS(8) ** 2.00000+STATES(8) ** 2.00000)))*1.00000 RATES(4) = CONSTS(9)*(STATES(2) ** 2.00000/(CONSTS(10) ** 2.00000+STATES(2) ** 2.00000)) RATES(5) = (( CONSTS(11)*STATES(8))/1.00000)*1.00000 RATES(7) = (( CONSTS(13)*STATES(2))/1.00000)*1.00000 ALGBRC(1) = ( CONSTS(1)*STATES(2) ** CONSTS(3))/(CONSTS(2) ** CONSTS(3)+STATES(2) ** CONSTS(3)) ALGBRC(2) = ( CONSTS(4)*STATES(1))/1.00000 RATES(1) = ALGBRC(1) - ALGBRC(2) RATES(2) = (((((STATES(3) - STATES(4))+STATES(5)+STATES(6)) - STATES(7))+ALGBRC(2)) - ALGBRC(1))*1.00000 RETURN END SUBROUTINE computeVariables(VOI, CONSTS, RATES, STATES, ALGBRC) REAL VOI, CONSTS(*), RATES(*), STATES(*), ALGBRC(*) ALGBRC(1) = ( CONSTS(1)*STATES(2) ** CONSTS(3))/(CONSTS(2) ** CONSTS(3)+STATES(2) ** CONSTS(3)) ALGBRC(2) = ( CONSTS(4)*STATES(1))/1.00000 RETURN END