Research output: Contribution to journal › Article › peer-review
Double shock solutions for non-ideal detonations with endothermic reaction step. / Semenko, Roman; Raufov, Humoyun.
In: Physics of Fluids, Vol. 37, No. 1, 016118, 08.01.2025.Research output: Contribution to journal › Article › peer-review
}
TY - JOUR
T1 - Double shock solutions for non-ideal detonations with endothermic reaction step
AU - Semenko, Roman
AU - Raufov, Humoyun
PY - 2025/1/8
Y1 - 2025/1/8
N2 - We analyzed the problem of one-dimensional steady detonation wave with momentum losses caused by the presence of solid inert objects on the path of the wave. The process is modeled by reactive Euler equations with two-step kinetics with exothermic first step and endothermic second step. We showed that the steady-state solutions exist for the whole range of detonation wave velocities D from the ideal detonation velocity down to the speed of sound in the fresh mixture, and that these solutions could be divided in three categories. The solutions with high detonation wave velocities retain the typical structure of self-sustained detonation wave with embedded Chapman-Jouguet point. The solutions with very low detonation wave velocities remain fully subsonic relative to the detonation front, which make them not self-sustained. Finally, the solutions with detonation velocity values between two aforementioned cases contain the second shock wave behind the detonation front. While first two types of steady-state solutions also exist in the problems with one-step chemistry, the last type emerges only at the presence of the endothermic reaction step.
AB - We analyzed the problem of one-dimensional steady detonation wave with momentum losses caused by the presence of solid inert objects on the path of the wave. The process is modeled by reactive Euler equations with two-step kinetics with exothermic first step and endothermic second step. We showed that the steady-state solutions exist for the whole range of detonation wave velocities D from the ideal detonation velocity down to the speed of sound in the fresh mixture, and that these solutions could be divided in three categories. The solutions with high detonation wave velocities retain the typical structure of self-sustained detonation wave with embedded Chapman-Jouguet point. The solutions with very low detonation wave velocities remain fully subsonic relative to the detonation front, which make them not self-sustained. Finally, the solutions with detonation velocity values between two aforementioned cases contain the second shock wave behind the detonation front. While first two types of steady-state solutions also exist in the problems with one-step chemistry, the last type emerges only at the presence of the endothermic reaction step.
UR - https://www.mendeley.com/catalogue/5da64cf2-4142-306c-897c-ff832b7178f5/
UR - https://www.scopus.com/record/display.uri?eid=2-s2.0-85214673151&origin=inward&txGid=906e87155fee789616fc895bfc570a4a
U2 - 10.1063/5.0246744
DO - 10.1063/5.0246744
M3 - Article
VL - 37
JO - Physics of Fluids
JF - Physics of Fluids
SN - 1070-6631
IS - 1
M1 - 016118
ER -
ID: 62791794