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Computational prediction of pressure environment in the flame trench

  • Christoph Brehm
  • , Emre Sozer
  • , Shayan Moini-Yekta
  • , Jeffrey A. Housman
  • , Michael F. Barad
  • , Cetin C. Kiris
  • , Bruce T. Vu
  • , Christopher R. Parlier

Producción científica: Paper › revisión exhaustiva

23 Citas (Scopus)

Resumen

A numerical investigation on the computational requirements for the simulation of jet impingement flows is presented. Comparisons between di?erent computational fidelities (inviscid, implicit large eddy simulation and detached eddy simulation) and boundary condition treatments (slip and no-slip) are assessed for a jet impingement model problem. Spectral analysis, Proper Orthogonal Decomposition (POD), and other statistical tools are used to analyze the unsteady flow features. These tools provide detailed insight into the shock oscillations, unsteadiness of the jet, and possible coupling mechanisms. The highly unsteady shock oscillations at the primary and secondary impingement locations can be captured with only a few POD modes. A computational model able to correctly predict the key features of the unsteady pressure field at a launch site must temporally and spatially resolve these most energetic flow structures. A new jet impingement model problem is proposed that mimics the second deflection of the jet commonly observed in traditional flame deflectors configurations. A feedback phenomena which couples the jet dynamics with the unsteadiness at the primary and secondary impingement locations was identified for this configuration. Finally, the pressure environment for the Falcon Heavy launch vehicle is simulated and some of the key physical mechanisms from the model jet impingement problem are identified.

Idioma originalEnglish
DOI
EstadoPublished - 2013
Evento31st AIAA Applied Aerodynamics Conference - San Diego, CA, United States
Duración: jun 24 2013 → jun 27 2013

Conference

Conference31st AIAA Applied Aerodynamics Conference
País/TerritorioUnited States
CiudadSan Diego, CA
Período6/24/13 → 6/27/13

ASJC Scopus subject areas

  • Aerospace Engineering
  • Mechanical Engineering

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