Investigations of Parametric Reduced Order Modeling Framework for Rotating Detonation Engines

被引:0
作者
Camacho, Ryan [1 ]
Huangt, Cheng [1 ]
机构
[1] Univ Kansas, Aerosp Engn, Computat Aeropropuls Lab, Lawrence, KS 66045 USA
来源
AIAA SCITECH 2024 FORUM | 2024年
关键词
NONLINEAR-SYSTEMS; PERFORMANCE; REDUCTION; COMBUSTION; SIMULATION; PROJECTION; PHYSICS;
D O I
暂无
中图分类号
V [航空、航天];
学科分类号
08 ; 0825 ;
摘要
This study aims to evaluate and investigate the potential techniques to construct reduced order models (ROMs) for parametric predictions of rotating detonation engine (RDE) dynamics, which feature convection-dominated physics challenging for ROM development. Specifically, we focus on two promising methods: 1) a quadratic nonlinear manifold to construct the trial basis for ROM; and 2) a recently developed adaptive ROM formulation that update the trial basis on -the -fly. To achieve this, a two-dimensional (2D) RDE configuration is established to conduct numerical simulations with different inlet velocities to allow for detailed assessment of the two ROM techniques. It has been shown that though improved low-rank approximation of the detonation wave dynamics can be achieved through the quadratic nonlinear basis, it exhibits limitations in providing accurate representations of dynamics not included in the training dataset. On the other hand, the adaptive ROM has been demonstrated to provide significantly enhanced predictive capabilities in modeling the RDE dynamics in future state, during transience, and subject to parametric variations, which seems to indicate a promising path for ROM construction in RDE applications.
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页数:17
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共 57 条
[12]   Experimental Study of the Performance of a Rotating Detonation Engine with Nozzle [J].
Fotia, Matthew L. ;
Schauer, Fred ;
Kaemming, Tom ;
Hoke, John .
JOURNAL OF PROPULSION AND POWER, 2016, 32 (03) :674-681
[13]   Rocket Engine with Continuous Detonation Combustion of the Natural Gas-Oxygen Propellant System [J].
Frolov, S. M. ;
Aksenov, V. S. ;
Ivanov, V. S. ;
Medvedev, S. N. ;
Shamshin, I. O. ;
Yakovlev, N. N. ;
Kostenko, I. I. .
DOKLADY PHYSICAL CHEMISTRY, 2018, 478 :31-34
[14]   Operator inference for non-intrusive model reduction with quadratic manifolds [J].
Geelen, Rudy ;
Wright, Stephen ;
Willcox, Karen .
COMPUTER METHODS IN APPLIED MECHANICS AND ENGINEERING, 2023, 403
[15]   Localized non-intrusive reduced-order modelling in the operator inference framework [J].
Geelen, Rudy ;
Willcox, Karen .
PHILOSOPHICAL TRANSACTIONS OF THE ROYAL SOCIETY A-MATHEMATICAL PHYSICAL AND ENGINEERING SCIENCES, 2022, 380 (2229)
[16]   Decay of the Kolmogorov N-width for wave problems [J].
Greif, Constantin ;
Urban, Karsten .
APPLIED MATHEMATICS LETTERS, 2019, 96 :216-222
[17]   Coupling between hydrodynamics, acoustics, and heat release in a self-excited unstable combustor [J].
Harvazinski, Matthew E. ;
Huang, Cheng ;
Sankaran, Venkateswaran ;
Feldman, Thomas W. ;
Anderson, William E. ;
Merkle, Charles L. ;
Talley, Douglas G. .
PHYSICS OF FLUIDS, 2015, 27 (04)
[18]   Predictive reduced order modeling of chaotic multi-scale problems using adaptively sampled projections [J].
Huang, Cheng ;
Duraisamy, Karthik .
JOURNAL OF COMPUTATIONAL PHYSICS, 2023, 491
[19]   Component-Based Reduced Order Modeling of Large-Scale Complex Systems [J].
Huang, Cheng ;
Duraisamy, Karthik ;
Merkle, Charles .
FRONTIERS IN PHYSICS, 2022, 10
[20]   Model reduction for multi-scale transport problems using model-form preserving least-squares projections with variable transformation [J].
Huang, Cheng ;
Wentland, Christopher R. ;
Duraisamy, Karthik ;
Merkle, Charles .
JOURNAL OF COMPUTATIONAL PHYSICS, 2022, 448