Titlebook: Separated Flows and Jets; IUTAM-Symposium, Nov V. V. Kozlov,A. V. Dovgal Conference proceedings 1991 Springer-Verlag, Berlin Heidelberg 199

hector

书目名称Separated Flows and Jets影响因子(影响力)




书目名称Separated Flows and Jets影响因子(影响力)学科排名




书目名称Separated Flows and Jets网络公开度




书目名称Separated Flows and Jets网络公开度学科排名




书目名称Separated Flows and Jets被引频次




书目名称Separated Flows and Jets被引频次学科排名




书目名称Separated Flows and Jets年度引用




书目名称Separated Flows and Jets年度引用学科排名




书目名称Separated Flows and Jets读者反馈




书目名称Separated Flows and Jets读者反馈学科排名

烧烤

Rankle

Break-up in Steady and Unsteady Separationyer equations; a finite-time break-up possible in any unsteady interactive boundary layer; and the absence of large-scale separation in turbulent flow. The aerodynamic implications for stall, intermittency, transition and turbulence effects are also emphasized.

aqueduct

Self-Similar Separationide of a motion region appear which are bounded by conical surfaces. Particularly, problems on a vortex-source flow in free space and near a wall, multicell tornado models, swirling cosmic jets, suppression of the separation by magnetic field, and free convection are reported.

BOGUS

including vehicle efficiency, technical branches concerned with gas/liquid flows, atmospheric effects on various constructions, etc. Knowledge of the physics of separated flows and jets and the development of reliable control techniques are prerequisite for future progress in the field. These aspect

调整

Analysis of Simulations of Topologically Changing Three-Dimensional Separated Flowsemporal-spatial numerical resolution requirements. We recall an invariant definition of vortices and show examples where sensitivity to initial conditions of separating shear layers exist and where (. → 0)-uniqueness problems occur in compressible flow simulations of steady, separated flows. Aspects

WATER

高调

Break-up in Steady and Unsteady Separationevelopments, which are very much inter-related, concern the following: a reversed-flow breakdown in the solution of the steady interacting boundary-layer equations; a finite-time break-up possible in any unsteady interactive boundary layer; and the absence of large-scale separation in turbulent flow

西瓜

On Goldstein’s Singularityo be a challenge for all theoreticians dealing with this fundamental phenomenon. In attempts to remove this singularity a profound analysis was developed recently in Ruban [2] as well as Stewartson, Smith & Kaups [3] with the objective to explain the formation of small bubbles on the leading edge of

商谈

Marginal Separation Theoryn 1982 as applied to the problem of short separation bubbles appearing on the leading edge of a thin airfoil. Since that many authors used the theory in their investigations of the boundary layer separation phenomenon. The corresponding revue is given here. Attention is paid also to the problem of s