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Nonmodal Stability Theory

by: Peter J. Schmid
Annual Review of Fluid Mechanics, Vol. 39, No. 1. (2007), pp. 129-162, doi:10.1146/annurev.fluid.38.050304.092139  Key: citeulike:2903112

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Abstract

Abstract Hydrodynamic stability theory has recently seen a great deal of development. After being dominated by modal (eigenvalue) analysis for many decades, a different perspective has emerged that allows the quantitative description of short-term disturbance behavior. A general formulation based on the linear initial-value problem, thus circumventing the normal-mode approach, yields an efficient framework for stability calculations that is easily extendable to incorporate time-dependent flows, spatially varying configurations, stochastic influences, nonlinear effects, and flows in complex geometries.


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