burnish 发表于 2025-3-26 22:22:49
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Foundations of Pharmacokineticsgeneralised rigorously to boundary layers with a slightly larger, i.e. moderately large, velocity defect and, finally, to situations where the velocity defect is of .(1). In the latter case, the formation of short recirculation zones describing marginally separated flows is found possible, as described in a rational manner.Impugn 发表于 2025-3-27 08:44:26
Foundations of Pharmacokineticsow 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 surface mounted three-dimensional obstacle will be demonstrated.misanthrope 发表于 2025-3-27 10:47:25
Foundations of Pharmacokineticsnumerical results strongly suggest its uniqueness. Furthermore, the leading order blow-up structure is generic in the sense that it determines the terminal form of both local and global three-dimensional flows.chandel 发表于 2025-3-27 14:41:04
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Weakly 3D effects upstream a surface mounted obstacle in transonic flows,ow 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 surface mounted three-dimensional obstacle will be demonstrated.Self-Help-Group 发表于 2025-3-28 02:09:03
Self-Similar Blow-up Structures in Unsteady Marginally Separated Flows,numerical results strongly suggest its uniqueness. Furthermore, the leading order blow-up structure is generic in the sense that it determines the terminal form of both local and global three-dimensional flows.无法取消 发表于 2025-3-28 09:08:44
Asymptotic Methods For PDE Problems In Fluid Mechanics and Related Systems With Strong Localized Ped PDE problems. It has been successfully used in a wide variety of applications (cf. Kevorkian and Cole (1993), Lagerstrom (1988), Dyke (1975)). However, there are certain special classes of problems where this method has some apparent limitations.ADOPT 发表于 2025-3-28 13:25:18
Exponential Asymptotics and Generalized Solitary Waves,ly fail to find terms which are exponentially small with respect to this parameter. Although small these missing terms are often of physical importance. This chapter will describe how to find such exponentially small terms, using as the main tool matched asymptotic expansions in the complex plane an