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    New solutions to the unsteady laminar boundary layer equations including the approach to unsteady separation
    James C. WilliamsWillard D. Johnson
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    Keywords:
    Separation (statistics)
    Topics:
    Differential Equations and Numerical Methods
    Fluid Dynamics and Turbulent Flows
    Computational Fluid Dynamics and Aerodynamics
    An asymptotic approach to the separation of two-dimensional laminar boundary layers
    PhDT (1976)
    J. P. Nenni
    Separation (statistics)
    Citations (1)
    Asymptotic solution of the unsteady two-dimensional incompressible boundary layer and its implications on separation
    S. F. ShenJ. P. Nenni
    Separation (statistics)
    Citations (3)
    Unsteady boundary layers and separation
    Demos T. Tsahalis
    Separation (statistics)
    Citations (3)
    Solution of the equations of an unsteady boundary layer
    PMTF (1983)
    E. V. Prozorova
    Citations (0)
    Feedback control of flow separation and transition to turbulence in unsteady boundary layers
    Scott Anderson
    Separation (statistics)
    Feedback Control
    Flow Control
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    Stability of an oscillating boundary layer
    V. Ia. LevchenkoA. S. Solov’ev
    Citations (2)
    ON THE CALCULATION OF UNSTEADY INCOMPRESSIBLE LAMINAR BOUNDARY LAYERS OVER ARBITRARY CYLINDERS
    Kwang-Tzu Yang
    Laminar sublayer
    Citations (0)
    Computation of unsteady boundary layers
    Springer eBooks (2008)
    H. J. Wirz
    Citations (1)
    A Method for the Solution of the Unsteady Boundary-Layer Equations
    Journal of Applied Mechanics (1979)
    L. M. de SocioA. Pozzi
    The equations of the unsteady, incompressible laminar boundary layer are considered in the case of two-dimensional flow and in the presence of a pressure gradient. The fundamental equations are cast into a more manageable form through the expansion of the unknown velocity by Taylor’s formula, in terms of a suitable variable. Consideration is also given to the truncation error. Several examples were carried out to show that even the first term in Taylor’s formula provides good accuracy in many circumstances.
    Truncation error
    Truncation (statistics)
    Pressure gradient
    Incompressible Flow
    Citations (4)
    Invariant solutions of the equations for a three-dimensional laminar boundary layer on developable surfaces
    Akademiia Nauk SSSR Izvestiia Mekhanika Zhidkosti i Gaza (1975)
    V. S. Kaplan
    Developable surface
    Citations (0)