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ON THE STABILITY OF DISTORTED LAMINAR FLOW(Ⅱ)——THE LINEAR STABILITY ANALYSIS OF DISTORTED PARALLEL SHEAR FLOW
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作者 周哲玮 《Applied Mathematics and Mechanics(English Edition)》 SCIE EI 1989年第3期243-250,共8页
Based on the hydrodynamic stability theory of distorted laminar flow and the kind of distortion profiles on the mean velocity in parallel shear flow given in paper [1], this paper investigates the linear stability beh... Based on the hydrodynamic stability theory of distorted laminar flow and the kind of distortion profiles on the mean velocity in parallel shear flow given in paper [1], this paper investigates the linear stability behaviour of parallel shear flow, presents unstable results of plane Couette flow and pipe Poiseuille flow to two-dimensional or axisymmetric disturbances for the first time, and obtains neutral curves of these two motions under certain definition. 展开更多
关键词 FIGURE MODE THE LINEAR STABILITY ANALYSIS OF DISTORTED PARALLEL shear FLOW ON THE STABILITY OF DISTORTED LAMINAR FLOW
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ON THE STABILITY OF DISTORTED LAMINAR FLOW(Ⅲ)—THE NONLINEAR STABILITY ANALYSIS OF DISTORTED PARALLEL SHEAR FLOW
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作者 周哲玮 《Applied Mathematics and Mechanics(English Edition)》 SCIE EI 1989年第4期297-307,共11页
Based on the hydrodynamic stability theory of distorted laminar flow and the kind of distortion profiles on the mean velocity in parallel shear flow given in paper [1], this paper investigates the nonlinear stability ... Based on the hydrodynamic stability theory of distorted laminar flow and the kind of distortion profiles on the mean velocity in parallel shear flow given in paper [1], this paper investigates the nonlinear stability behaviour of parallel shear flow, carries on stability calculation taking account of the perturbations of background turbulence noise under certain assumption, and obtains some results in accordance qualitatively with those of experiment for plane Poiseuille flow and pipe Poiseuille flow. 展开更多
关键词 ON THE STABILITY OF DISTORTED LAMINAR FLOW THE NONLINEAR STABILITY ANALYSIS OF DISTORTED PARALLEL shear FLOW
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