TY - JOUR
T1 - Analysis of generalized compressor characteristics on surge phenomena in axial compressors
AU - Maqsood, Adnan
AU - Tareen, Muhammad Kamran Khan
AU - Riaz, Rizwan
AU - Dala, Laurent
PY - 2021/4/1
Y1 - 2021/4/1
N2 - The paper discusses the effect of compressor characteristic on surge phenomena in axial flow compressors. Specifically, the effect of nonlinearities on the compressor dynamics is analyzed. For this purpose, generalized multiple time scales method is used to parameterize equations in amplitude and frequency explicitly. The pure surge case of the famous Moore-Greitzer model is used as the basis of the study. The compressor characteristic used in the Moore-Greitzer model is generalized to evaluate the effect of the parameters involved. Subsequently, bifurcation theory is used to study the effect of nonlinear dynamics on surge behavior. It has been found that the system exhibits supercritical Hopf bifurcation under specific conditions in which surge manifests as limit cycle oscillations. Key parameters have been identified in the analytical solution which govern the nonlinear dynamic behavior and are responsible for the existence of limit cycle oscillations. Numerical simulations of the Moore-Greitzer model are carried out and found to be in good agreement with the analytical solution.
AB - The paper discusses the effect of compressor characteristic on surge phenomena in axial flow compressors. Specifically, the effect of nonlinearities on the compressor dynamics is analyzed. For this purpose, generalized multiple time scales method is used to parameterize equations in amplitude and frequency explicitly. The pure surge case of the famous Moore-Greitzer model is used as the basis of the study. The compressor characteristic used in the Moore-Greitzer model is generalized to evaluate the effect of the parameters involved. Subsequently, bifurcation theory is used to study the effect of nonlinear dynamics on surge behavior. It has been found that the system exhibits supercritical Hopf bifurcation under specific conditions in which surge manifests as limit cycle oscillations. Key parameters have been identified in the analytical solution which govern the nonlinear dynamic behavior and are responsible for the existence of limit cycle oscillations. Numerical simulations of the Moore-Greitzer model are carried out and found to be in good agreement with the analytical solution.
KW - Bifurcations
KW - Limit cycle oscillations (LCOs)
KW - Moore-Greitzer model
KW - Multiple time scales (MTS)
KW - Surge
UR - http://www.scopus.com/inward/record.url?scp=85086825850&partnerID=8YFLogxK
U2 - 10.22061/jcarme.2020.5182.1639
DO - 10.22061/jcarme.2020.5182.1639
M3 - Article
AN - SCOPUS:85086825850
VL - 10
SP - 337
EP - 344
JO - Journal of Computational and Applied Research in Mechanical Engineering
JF - Journal of Computational and Applied Research in Mechanical Engineering
SN - 2228-7922
IS - 2
ER -