2021
DOI: 10.1016/j.fuel.2021.120781
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Experimental and numerical investigations on extinction strain rates in non-premixed counterflow methane and propane flames in an oxygen reduced environment

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Cited by 31 publications
(14 citation statements)
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“…The production of OH correlates to extinction limits. 13,43,44 As discussed earlier in section 3.1, case E-F exhibited lower OH* chemiluminescence, i.e., a lower extinction limit than case E-C. Consistently, the simulation shows that case E-F produces less OH radical than case E-C, when considering the cumulative OH present in the domain.…”
Section: Defined Assupporting
confidence: 84%
See 1 more Smart Citation
“…The production of OH correlates to extinction limits. 13,43,44 As discussed earlier in section 3.1, case E-F exhibited lower OH* chemiluminescence, i.e., a lower extinction limit than case E-C. Consistently, the simulation shows that case E-F produces less OH radical than case E-C, when considering the cumulative OH present in the domain.…”
Section: Defined Assupporting
confidence: 84%
“…Fuels with higher reactivity, e.g., hydrogen, , have higher extinction limits compared to less reactive fuels, such as methane (CH 4 ) . From a modeling point of view, the measurements of extinction limits, expressed in the extinction strain rates, are often used for the validation of the chemical kinetic model. …”
Section: Introductionmentioning
confidence: 99%
“…At constant T ad , Da depends on the fuel–oxidizer composition, where Da decreases from cases 3–5 with the drop in OF and rise in Ø. The fact that case 5 has more fuel than case 3 increases the diffusion rate since the reaction mechanism of C 3 H 8 has numerous intermediate species 40 that enhance the diffusion rate, thus reducing the Da as Ø is increased at constant T ad . The change in flame thickness, on the other hand, shows an opposite behavior to the Da , as shown in Figure 12 b.…”
Section: Resultsmentioning
confidence: 99%
“…On the basis of the boundary layer approximation (introduction of stream function) and introduction of two parameters, the tangential velocity gradient G and the tangential pressure gradient J , , the two-dimensional governing equations, which involve the continuity equation, Navier–Stokes equation, and conservation equation for the enthalpy and mass fractions of the chemical species in x and z coordinates, can be reduced to a set of equations in one-dimensional coordinate z . This two-parameter formulation is suitable for the description of stationary and unsteady flames and has been widely applied for different purposes, including steady and unsteady counterflow flames and predicting the extinction limit (see, e.g., refs ). The corresponding mathematical equation system is expressed as ρ normalg t = prefix− 2 ρ normalg G ( ρ g v z ) z G t = prefix− J ρ normalg G 2 + 1 ρ normalg z ( η g G z ) v z G z …”
Section: Modeling Of the Stagnation Flow Flame Coupled With The Plane...mentioning
confidence: 99%