In this paper a numerical solution and a secondary approximate solution of the first order nonlinear ordinary differential equation derived from the boundary layer momentum integral equation are obtained respectively for the radial diffused laminar flow in the entrance region between parallel disks by Runge-Kutta method and Picard method.
Furthermore, using these expressions, we may directly obtain the corresponding analytical expressions of the radial laminar flow between parallel disks, which are fully unified with corresponding results presented from references [3,4].
In this paper, B. B. Golubef method[1] is used for calculating the radial diffuse flow between two parallel disks for the first step, the momentum integral equation together with the energy integral equation is derived from the boundary layer momentum equation, then the expression of secondary approximation explicit function which is the entrance region duct length accompanied by the boundary layer thickness can be obtained by using Picard iteration[2] in the solution of the energy integral equation.
The cool-air system leakage model was presented by porous media model and parallel cylinder method to meet demand of an aeroplane's emergency fuel-release and seafty-shoot cool air system.
The parallel-disk sample holder used to measure the conductivity and the dielectric permittivity of dissipative materials in the frequency range of 20 MHz to 200 MHz is studied in terms of quasistatic approximation.
Experiments on the squeeze film for a circular plate in water under sinusoidal excitation are performed. The four coefficients in the nonlinear theoretical model for the squeeze film are identified by using least square fitting. Numerical simulation for the response of the plate with the coefficients identified are compared with the experimental measurement, and good agreement is found for different combinations of experimental parameters (thickness of the squeeze film, excitation frequency and amplitude).
The flow in the gap between rotating and stationary parallel disks is an attractive object for studying the transition characteristics in three-dimensional internal flows.
The linear problem of the stability of viscous flow between rotating and stationary parallel disks is solved in the locally homogeneous formulation using the method of normal modes.
Thermal diffusivity is obtained with an accuracy of ~ 1% by means of a new simple method, in which two parallel disks (of chromel and alumel, respectively) surround the middle section of a cylindrical specimen of conducting material.
Using approximate equations of motion, an investigation has been made of the development of steady laminai radial flow of a viscous incompressible liquid in the gap between parallel disks.
Dependences of the viscous drag of the model filter consisting of two parallel cylinder rows arranged perpendicular to the Stokes flow and to each other, on a step and a distance between rows are found.