Originally posted by AmirrezaHBSH June 11, 2026
Hello,
I would greatly appreciate your help with a question regarding the calculation of the effective heat of combustion and the area under the HRR curve in FDS. According to the FDS User Guide, the total heat released, represented by the area under the HRR curve, should be equivalent to: m(1-nu_char nu_ash)\Delta h_eff
As discussed in the sample case WUI/char_oxidation_1.fds, this equivalence appears to be satisfied when a single-step combustion reaction is used. However, in my case, the vegetative fuel produces multiple gaseous fuels during pyrolysis, including CO, CO2, CH4, and H2. For this case, the integrated HRR is approximately 6300 kJ, whereas the effective heat of combustion calculated from the species yields is approximately 17,000 kJ. This discrepancy is significantly larger than expected.
For the calculation of (\Delta h_c) in Eq. 17.28 of the User Guide, I used the following formulation:
\Deltah_c (total) = (NU_SPEC_i + NU_SPEC_i,HM)* \Deltah_i, which accounts for the contributions of both the light gas species produced directly during pyrolysis and the gaseous species generated from heavy molecular cracking. Could you please advise what might cause the discrepancy between the integrated HRR and the effective heat of combustion in this case? Is there an additional consideration when multiple gaseous fuels are included?
&REAC FUEL = 'HEAVY MOLECULAR'
SPEC_ID_NU = 'HEAVY MOLECULAR','CARBON MONOXIDE','CARBON DIOXIDE','METHANE','HYDROGEN','SOOT',
NU = -1, 0.402, 0.002, 0.153, 4.742, 12.227
HEAT_OF_COMBUSTION = 42 /
&REAC FUEL='CARBON MONOXIDE',
SPEC_ID_NU='CARBON MONOXIDE','AIR_COMB','CARBON DIOXIDE','NITROGEN',
NU=-1, -2.380952, 1.0, 1.880952 /
&REAC FUEL='HYDROGEN', SPEC_ID_NU='HYDROGEN','AIR_COMB','WATER VAPOR','NITROGEN',
NU=-1, -2.380952381 , 1 , 1.880952381/
&REAC FUEL='CARBON DIOXIDE', SPEC_ID_NU='CARBON DIOXIDE','CARBON MONOXIDE','OXYGEN',
NU=-1, 1 , 0.5/
&REAC FUEL='METHANE',
SPEC_ID_NU='METHANE','AIR_COMB','CARBON DIOXIDE','WATER VAPOR',
'CARBON MONOXIDE','HYDROGEN','NITROGEN',
NU=-1, -8.619047619, 0.872341, 1.747659, 0.127659, 0.252341, 6.809047619 /
&MATL ID = 'MOISTURE'
DENSITY = 1000
CONDUCTIVITY = 0.6
SPECIFIC_HEAT = 4.190
A = 600000
E = 48200
N_T = -0.5
NU_SPEC = 1
SPEC_ID = 'WATER VAPOR GAS'
HEAT_OF_REACTION = 2259 /
&MATL ID = 'DRY VEGETATION'
DENSITY = 544
ALLOW_SHRINKING = F
N_S = 3.342
CONDUCTIVITY = 0.46
SPECIFIC_HEAT = 2.19
A = 0.0346
E = 7.9E4
NU_MATL = 0.21
MATL_ID = 'CHAR'
NU_SPEC(1,1) = 0.0636
SPEC_ID(1,1) = 'CARBON DIOXIDE'
NU_SPEC(2,1) = 0.1332
SPEC_ID(2,1) = 'CARBON MONOXIDE'
NU_SPEC(3,1) = 0.0202
SPEC_ID(3,1) = 'METHANE'
NU_SPEC(4,1) = 0.003
SPEC_ID(4,1) = 'HYDROGEN'
NU_SPEC(5,1) = 0.57
SPEC_ID(5,1) = 'HEAVY MOLECULAR'
HEAT_OF_REACTION = 336/
&MATL ID = 'CHAR'
DENSITY = 300
CONDUCTIVITY = 0.05
SPECIFIC_HEAT = 1.6
SURFACE_OXIDATION_MODEL = T
A = 465
E = 68000
NU_MATL = 0.12
MATL_ID = 'ASH'
SPEC_ID = 'AIR_COMB','PROCHAR'
NU_SPEC = -7.17,8.05
HEAT_OF_REACTION = -25000 /
&MATL ID = 'ASH'
DENSITY = 67
CONDUCTIVITY = 50.1
SPECIFIC_HEAT = 1/
Discussed in #16334
Originally posted by AmirrezaHBSH June 11, 2026
Hello,
I would greatly appreciate your help with a question regarding the calculation of the effective heat of combustion and the area under the HRR curve in FDS. According to the FDS User Guide, the total heat released, represented by the area under the HRR curve, should be equivalent to: m(1-nu_char nu_ash)\Delta h_eff
As discussed in the sample case WUI/char_oxidation_1.fds, this equivalence appears to be satisfied when a single-step combustion reaction is used. However, in my case, the vegetative fuel produces multiple gaseous fuels during pyrolysis, including CO, CO2, CH4, and H2. For this case, the integrated HRR is approximately 6300 kJ, whereas the effective heat of combustion calculated from the species yields is approximately 17,000 kJ. This discrepancy is significantly larger than expected.
For the calculation of (\Delta h_c) in Eq. 17.28 of the User Guide, I used the following formulation:
\Deltah_c (total) = (NU_SPEC_i + NU_SPEC_i,HM)* \Deltah_i, which accounts for the contributions of both the light gas species produced directly during pyrolysis and the gaseous species generated from heavy molecular cracking. Could you please advise what might cause the discrepancy between the integrated HRR and the effective heat of combustion in this case? Is there an additional consideration when multiple gaseous fuels are included?
&REAC FUEL = 'HEAVY MOLECULAR'
SPEC_ID_NU = 'HEAVY MOLECULAR','CARBON MONOXIDE','CARBON DIOXIDE','METHANE','HYDROGEN','SOOT',
NU = -1, 0.402, 0.002, 0.153, 4.742, 12.227
HEAT_OF_COMBUSTION = 42 /
&REAC FUEL='CARBON MONOXIDE',
SPEC_ID_NU='CARBON MONOXIDE','AIR_COMB','CARBON DIOXIDE','NITROGEN',
NU=-1, -2.380952, 1.0, 1.880952 /
&REAC FUEL='HYDROGEN', SPEC_ID_NU='HYDROGEN','AIR_COMB','WATER VAPOR','NITROGEN',
NU=-1, -2.380952381 , 1 , 1.880952381/
&REAC FUEL='CARBON DIOXIDE', SPEC_ID_NU='CARBON DIOXIDE','CARBON MONOXIDE','OXYGEN',
NU=-1, 1 , 0.5/
&REAC FUEL='METHANE',
SPEC_ID_NU='METHANE','AIR_COMB','CARBON DIOXIDE','WATER VAPOR',
'CARBON MONOXIDE','HYDROGEN','NITROGEN',
NU=-1, -8.619047619, 0.872341, 1.747659, 0.127659, 0.252341, 6.809047619 /
&MATL ID = 'MOISTURE'
DENSITY = 1000
CONDUCTIVITY = 0.6
SPECIFIC_HEAT = 4.190
A = 600000
E = 48200
N_T = -0.5
NU_SPEC = 1
SPEC_ID = 'WATER VAPOR GAS'
HEAT_OF_REACTION = 2259 /
&MATL ID = 'DRY VEGETATION'
DENSITY = 544
ALLOW_SHRINKING = F
N_S = 3.342
CONDUCTIVITY = 0.46
SPECIFIC_HEAT = 2.19
A = 0.0346
E = 7.9E4
NU_MATL = 0.21
MATL_ID = 'CHAR'
NU_SPEC(1,1) = 0.0636
SPEC_ID(1,1) = 'CARBON DIOXIDE'
NU_SPEC(2,1) = 0.1332
SPEC_ID(2,1) = 'CARBON MONOXIDE'
NU_SPEC(3,1) = 0.0202
SPEC_ID(3,1) = 'METHANE'
NU_SPEC(4,1) = 0.003
SPEC_ID(4,1) = 'HYDROGEN'
NU_SPEC(5,1) = 0.57
SPEC_ID(5,1) = 'HEAVY MOLECULAR'
HEAT_OF_REACTION = 336/
&MATL ID = 'CHAR'
DENSITY = 300
CONDUCTIVITY = 0.05
SPECIFIC_HEAT = 1.6
SURFACE_OXIDATION_MODEL = T
A = 465
E = 68000
NU_MATL = 0.12
MATL_ID = 'ASH'
SPEC_ID = 'AIR_COMB','PROCHAR'
NU_SPEC = -7.17,8.05
HEAT_OF_REACTION = -25000 /
&MATL ID = 'ASH'
DENSITY = 67
CONDUCTIVITY = 50.1
SPECIFIC_HEAT = 1/