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Modeling Polymeric Centrifugal-Pump Impeller Blades

机译:造型聚合物离心泵叶片叶片

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The paper describes a mathematical model and an algorithm to compute the stress-strain state of polymeric centrifugal-pump impeller blades. We explore the stress-strain state of a centrifugal-pump trapezoidal anisotropic blade constrained on both sides that are adjacent to plates (median-plane displacement is possible) while not constrained on the two other sides where the blade is exposed to the inertial forces of the blade eigen-weight. Differential equations of bending of a cylindrical anisotropic shell are obtained with respect to the deffection function and the stress function in the field of centrifugal inertia forces. To solve the boundary value problem described by the system of equations in partial derivatives and in boundary conditions, use the Dorodnitsyn's method of integral ratios. Pursuant to the method, write the original equation system as a divergent system. Further apply the method of integral ratios to the original system of equations in partial derivatives to obtain a system of ordinary differential equations (order 8n) with variable coefficients, which are generally non-Euler. The boundary value problem is solved by the modified method of successive approximations, developed by Prof. V. A. Pukhliy and published by him in academic press. A numerical implementation has been programmed according to the analytical solution above. Computations were run for an orthotropic material of a blade where the principal elastic symmetry axes are turned by an angle Φ against the blade axes x, y. The finding of the analysis is that it is necessary to take into account the anisotropy that occurs due to the main axes of the elastic orthotropic material not matching the computed axes of the blade.
机译:本文描述了一种计算聚合物离心泵叶片叶片的应力 - 应变状态的数学模型和算法。我们探讨了在与平板相邻(中间面位移的两侧的两侧的离心泵梯形各向异性叶片的应力 - 应变状态,同时不会限制在叶片暴露于惯性力的两侧叶片特征重量。相对于离心惯性力领域的脱模函数和应力函数获得圆柱形各向异性壳的弯曲弯曲的微分方程。为了解决部分衍生物和边界条件中的方程系统描述的边值问题,使用Dorodnitsyn的整体比例。根据该方法,将原始方程式系统写为不同系统。进一步将整体比例的方法应用于部分衍生物的原始方程系统,以获得具有可变系数的常微分方程(订单8N)的系统,其通常是非欧拉。边界值问题通过V.A.Pukhliy教授开发的连续近似的修改方法解决,并在学术出版社中发表。根据上述分析解决方案编程了数值实现。为刀片的正交材料进行计算,其中主弹性对称轴线通过凸刀X,Y的角度φ转动。分析的发现是,必须考虑由于弹性正向材料的主轴而导致的各向异性,这是不匹配的刀片的计算轴的主轴。

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