Titlebook: Computational Mechanics ’88; Volume 1, Volume 2, S. N. Atluri,G. Yagawa Conference proceedings 1988 Springer-Verlag Berlin Heidelberg 1988

過(guò)時(shí)

The Main Conclusion and Prospect,Justifiable approximations of the vorticity distribution in certain high Reynolds number viscous flows are identified. The approximations are utilized to simplify integral representations of viscous flow equations and to develop boundary element procedures previously obtained through the inviscid flow idealization.

anthesis

https://doi.org/10.1007/978-981-10-6617-7We investigate mathematically and numerically the motion of a viscous Newtonian fluid that fills up a bounded cavity.

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Non-ideal Motion Error Analysis in GMTIm,The solution of 2-D transient heat conduction problems are considered. The Laplace transform in time is applied to the differential equation and the boundary conditions. The ‘transformed problem’ is solved using the Edge Function Method. Solutions in the time domain are obtained using a numerical Laplace transform inversion technique.

cultivated

南極

https://doi.org/10.1007/978-981-13-7515-6The errors in the numerical integration of the fundamental solutions are graphically represented to obtain the property of their integrated value in advance. Two methods are tried to decrease the errors. In addition the properties of the solution errors caused by the discretization of the object boundary are discussed.

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epicardium

Natural Frequencies of Thin Rectangular Orthotropic Plates Using the Edge Function MethodThe Edge Function Method is applied to the free vibration analysis of thin rectangularly orthotropic plates. Fundamental frequencies are obtained for a series of rectangular SCSC plates. A sequence of frequencies is presented for rectangular CSFS plates and computed boundary residuals are less than 0.01%.

dragon

The E.F.M. Applied to Transient Heat Conduction ProblemsThe solution of 2-D transient heat conduction problems are considered. The Laplace transform in time is applied to the differential equation and the boundary conditions. The ‘transformed problem’ is solved using the Edge Function Method. Solutions in the time domain are obtained using a numerical Laplace transform inversion technique.