2020
DOI: 10.1061/(asce)ey.1943-7897.0000714
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Dynamics Analysis of a Jet-Fuel Surrogate and Development of a Skeletal Mechanism for Computational Fluid Dynamic Applications

Abstract: The autoignition dynamics of a three component surrogate jet fuel (66.2% n-dodecane, 15.8% n-proplylbenzene, 18.0% 1,3,5,trimethylcyclohexane) suitable for usage as Jet A-1 and RP-3 aviation fuels are analyzed, using the detailed mechanism of Liu et al. (Liu et al. 2019). The conditions considered are relevant to the operation of gas turbines and the analysis is performed using mathematical tools of the computational singular perturbation (CSP) method. The key chemical pathways and species are identified in th… Show more

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Cited by 6 publications
(3 citation statements)
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References 77 publications
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“…(i) the development of simplified (skeletal) chemical kinetics mechanisms [157][158][159] (ii) the characterization of ignition phenomena [160][161][162] and the (iii) determination of the importance of chemical/transport processes for both major species and radicals [163,164]. In the current work it will be used to identify the important reactions related to NO and N 2 O.…”
mentioning
confidence: 99%
“…(i) the development of simplified (skeletal) chemical kinetics mechanisms [157][158][159] (ii) the characterization of ignition phenomena [160][161][162] and the (iii) determination of the importance of chemical/transport processes for both major species and radicals [163,164]. In the current work it will be used to identify the important reactions related to NO and N 2 O.…”
mentioning
confidence: 99%
“…Interested in leading order accuracy, the CSP basis vectors a i , b i can be approximated by the right (α i ) and left (β i ), respectively, eigenvectors of the Jacobian J of g(z) [31,34,[48][49][50]. Apart from an amplitude, each CSP mode is described by a timescale which is defined as the inverse norm of the associated eigenvalue, i.e., τ i = |λ i | −1 , where [51][52][53]. A CSP mode is characterised as explosive if the associated eigenvalue is positive and dissipative otherwise [50].…”
Section: Methodsmentioning
confidence: 99%
“…Then, the i-th timescale τ i can be calculated on the basis of the respective eigenvalue λ i , i.e., τ i = 1 |λ i | . The sign of the eigenvalue (positive or negative) determines the nature of the respective CSP mode; a negative eigenvalue indicates a dissipative mode that tends to drive the system towards equilibrium, while a positive eigenvalue is called explosive [2,93,94] that drives the system away from the equilibrium. Explosive modes have been extensively investigated in reacting flows because they are inherently related to limit phenomena and flames [95][96][97].…”
Section: Computational Singular Perturbation (Csp) and Its Algorithmi...mentioning
confidence: 99%