Titlebook: Asymptotic Methods in Fluid Mechanics: Survey and Recent Advances; Herbert Steinrück Book 2010 CISM Udine 2010 Exponential asymptotics.Flu

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https://doi.org/10.1007/978-0-387-68407-9at lie hidden . of a divergent asymptotic expansion. Here, we provide an alternative derivation of the generalized solitary waves of the fifth-order Korteweg-de Vries equation. We will first optimally truncate the asymptotic series, and then smooth the Stokes line. Our method provides an . view of t

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Foundations of Pharmacokineticsof the Navier Stokes equations at large Reynolds number using the Ideal Fluid / Boundary Layer decomposition. But, instead of solving first the ideal Fluid and second the Boundary Layer, both are solved together. This “strong coupling” (or this Viscous-Inviscid Interaction) allows to compute separat

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Foundations of Pharmacokineticsraction problem for weakly three dimensional laminar flows is formulated for perfect gases under the requirement that the channel is sufficiently narrow so that the flow outside the viscous wall layers becomes two-dimensional in the leading order approximation. The behavior of the flow upstream of a

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Book 2010A survey of asymptotic methods in fluid mechanics and applications is given including high Reynolds number flows (interacting boundary layers, marginal separation, turbulence asymptotics) and low Reynolds number flows as an example of hybrid methods, waves as an example of exponential asymptotics and multiple scales methods in meteorology.

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