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- W106951566 abstract "Abstract : The stability of boundary layers has been analyzed most successfully using a normal mode decomposition of the Navier-Stokes equations linearized about a steady basic state. Using this approach, a flow is considered to be unstable if any of its disturbance modes are subject to exponential growth or stable if all of its modes are subject to exponential decay. This analysis leads to the familiar Orr-Sommerfeld/Squire system of equations that can be solved using either a temporal or spatial formulation. The solution describes the growth and decay of Tollmien-Schlichting (TS) waves at various Reynolds numbers, wave numbers and frequencies. For 2-D boundary layers, Squire's Theorem gives the well-known result that 2-D, streamwise-traveling disturbances (i.e., those with spanwise wavenumber beta = 0) are destabilized at lower Reynolds numbers than obliques waves, and consequentially, most of the work done to date on this system has focused on the growth of these 2-D waves because they have been viewed as the most important to the transition process." @default.
- W106951566 created "2016-06-24" @default.
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- W106951566 date "2005-03-28" @default.
- W106951566 modified "2023-10-16" @default.
- W106951566 title "Experiments in Transient Growth and Roughness-Induced Bypass Transition" @default.
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- W106951566 doi "https://doi.org/10.21236/ada433231" @default.
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