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- W3207906795 abstract "When analyzing nonlinear systems, it may be the interest of many to isolate individual mechanisms from an amalgam of activities that one often derives from direct observations. The Dynamic Mode Decomposition (DMD) is a novel, Koopman-based technique that potentially offers such functionality. Considering its short history, many aspects of the technique remain unexplored. In this work, we study the modal and physical implications of DMD modes through perhaps one of the most prototypical nonlinear systems: the field of a subcritical free-shear flow over a square prism. We analyzed the ten dominant modes by consulting the flow's mechanics and phenomenology. The results showed that the reduced-order description is morphologically accurate and physically meaningful, successfully decomposing the intertangled nonlinear field into discernible constituents. Mode 1 renders the mean-field. Modes 2 depicts the roll-up of the Strouhal vortex. Mode 3 delineates the Bloor-Gerrard vortex resulting from the Kelvin-Helmholtz instability inside shear layers, its superposition onto the Strouhal vortex, and the concurrent flow entrainment. Modes 4, 5, 7, 8, and 9 portray the harmonics of Modes 2 and 3. Modes 6 and 10 describe the low-frequency shedding of turbulent separation bubbles (TSBs), which contribute to the beating phenomenon in the lift time history and the flapping motion of shear layers. Finally, this work demonstrates the capability of the DMD in providing insights into similar fluid problems. It also serves as a worthy reference for an array of other nonlinear systems." @default.
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- W3207906795 date "2021-10-13" @default.
- W3207906795 modified "2023-09-27" @default.
- W3207906795 title "Modal Isolation and Physics Revelation of a Subcritical Free-Shear Flow by the Dynamic Mode Decomposition" @default.
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