Search Results for author: Aaron Towne

Found 5 papers, 3 papers with code

A complex-valued resonance model for axisymmetric screech tones in supersonic jets

no code implementations2 Dec 2020 Matteo Mancinelli, Vincent Jaunet, Peter Jordan, Aaron Towne

Starting from the resonance model recently proposed by \cite{mancinelli2019screech}, where the upstream-travelling wave is a neutrally-stable guided jet mode, we here present a more complete linear-stability-based model for screech prediction.

Fluid Dynamics

Resolvent-based estimation of turbulent channel flow using wall measurements

no code implementations12 Nov 2020 Filipe R. Amaral, André V. G. Cavalieri, Eduardo Martini, Peter Jordan, Aaron Towne

All models lead to accurate results up to the buffer-layer, but only using the true forcing statistics allows accurate estimation of large-scale log-layer structures, with significant correlation between the estimates and DNS results throughout the channel.

Fluid Dynamics

Efficient computation of global resolvent modes

1 code implementation25 Aug 2020 Eduardo Martini, Daniel Rodríguez, Aaron Towne, André V. G. Cavalieri

Resolvent analysis of the linearized Navier-Stokes equations provides useful insight into the dynamics of transitional and turbulent flows and can provide a model for the dominant coherent structures within the flow, particularly for flows with large gain separation.

Fluid Dynamics

Spectral analysis of jet turbulence

1 code implementation16 Nov 2017 Oliver T. Schmidt, Aaron Towne, Georgios Rigas, Tim Colonius, Guillaume A. Brès

Over a range of low frequencies and the first few azimuthal mode numbers, these jets exhibit a low-rank response characterized by Kelvin-Helmholtz (KH) type wavepackets associated with the annular shear layer up to the end of the potential core and that are excited by forcing in the very-near-nozzle shear layer.

Fluid Dynamics

Spectral proper orthogonal decomposition and its relationship to dynamic mode decomposition and resolvent analysis

1 code implementation15 Aug 2017 Aaron Towne, Oliver T. Schmidt, Tim Colonius

We also establish a relationship between SPOD and dynamic mode decomposition (DMD); we show that SPOD modes are in fact optimally averaged DMD modes obtained from an ensemble DMD problem for stationary flows.

Fluid Dynamics

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