Titlebook: Analytical Solutions for Transport Processes; Fluid Mechanics, Hea Günter Brenn Book 2017 Springer-Verlag Berlin Heidelberg 2017 Boundary L

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書目名稱Analytical Solutions for Transport Processes影響因子(影響力)




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附錄

anachronistic

Laminar Two-Dimensional Flowes in motion, allowing for the formation of two-dimensional velocity fields. The flows may be steady or unsteady. We discuss a selection of classical flows with generic relevance for technical applications, as represented in other books as well [., ., ., .]. We add the discussion of a flow relevant

動(dòng)物

磨碎

Boundary-Layer Flowtions of the momentum equation in boundary-layer form. The boundary-layer character of the flows is brought about by the superimposition of convective momentum transport in the main flow direction and diffusive (or turbulent) transport in the direction transverse to it. This type of flow occurs not

模仿

Flows with Interfacesd two-phase flows, such as sprays and bubbly flows. We are interested in the instability of liquid sheets and jets submerged in another, immiscible fluid. For transport processes across the interface, oscillations of drops and bubbles may have a significant influence. We also look at the behaviour o

調(diào)整

Heat Transfer diffusion equation as the underlying differential equation for the spatiotemporal evolution of temperature. As far as convective processes are concerned, the intention to have analytical descriptions clearly puts the restriction to laminar flow in simple geometries.

NUL

Mass Transferffusion, which involves the diffusion equation as the underlying differential equation for the spatiotemporal evolution of the species concentration. As far as convective processes are concerned, the intention to have analytical descriptions clearly puts the restriction to laminar flow in simple geo

預(yù)防注射

defuse

The Non-absoluteness of Christianitywo-dimensional momentum equation with the velocity components given as spatial derivatives of the stream function. The stream function is defined such that its derivatives yield a solenoidal velocity field. The analyses of the flows discussed in Part I of this book are based on this function. In vie