Three-dimensional dynamics and transition to turbulence in the wake of bluff objects

By G. Em Karniadakis, G. Triantafyllou. 1992

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Citations in the corpus

SELF-SUSTAINED OSCILLATIONS IN FLOWS AROUND LONG BLUNT PLATES (2001, result): “Following the pioneering numerical work of Karniadakis & Triantafyllou (1992), Thompson et al. (1994, 1996) "rst predicted the wavelengths of both wake Modes, A and B, and validated those against the rigorous measurements of Williamson (1988).”
Low-Reynolds-number wakes of elliptical cylinders: from the circular cylinder to the normal flat plate (2014, methodology): “This parallel code is based on the two-dimensional spectral-element code, but uses a Galerkin Fourier expansion in the spanwise direction (e.g. see Karniadakis & Triantafyllou 1992; Thompson et al. 1996).”
Structural sensitivity of the first instability of the cylinder wake (2007, background): “For Reynolds numbers lower than Rec,2, where 180 Rec,2 190, the flow remains strictly two-dimensional (Williamson 1988, 1996; Karniadakis & Triantafyllou 1992; Barkley & Henderson 1996) so that the occurrence of the first instability can be predicted through a two-dimensional analysis.”
A hierarchy of low-dimensional models for the transient and post-transient cylinder wake (2003, methodology): “In contrast, the mathematical Galerkin model by Noack & Eckelmann (1994a) describes the complete C-mode transition scenario (Karniadakis & Triantafyllou 1992; Zhang et al. 1995) from Reynolds numbers between one and 300.”
Strategies for turbulence modelling and simulations (2000, background): “It has now been established by many simulations of blu bodies that ignoring the z-dependence is not safe (Karniadakis and Triantafyllou, 1992; Najjar and Vanka, 1995; Mittal and Balachandar, 1995; Jordan and Ragab, 1998).”