METHOD OF DISCRETE FEATURES AS PLANNING MEANS IS AERODYNAMIC OUTLINES OF TRANSPORT VEHICLES

A. Sokhatsky
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Abstract

The main stages of the development of the discrete singularities’ method are described. Modern results on the numerical solution of boundary hypersingular integral equations by the methods of collocations and piecewise constant approximations are given. The modern going near planning of aerodynamic design outline of transport vehicles conditionally can be divided into three stages: engineering approaches are close, design on the basis of methods of discrete singularities, approaches that arе based on integration of complete and the Reynolds-averaged of Navier-Stokes equations. On the first stage various engineering approaches are used for forming of aerodynamic outline, going out a requirement specification and requirements of customer. Close geometrical and aerodynamic descriptions are determined in the first. An aerodynamic outline is formed in the first close. On the second stage it follows to use more difficult models of aerodynamics on the basis of various approaches that is built on the model of ideal liquid. Bearing properties are determined, power and moment characteristics for the corresponding outline of aircraft. The third stage is most difficult and expensive cost. On this stage it follows to use methods and models that are based on equations for turbulent flow. The second stage is in-process considered – as means of the previous planning of aerodynamic arrangement with the use of methods of discrete features. A non-stationary chart in that tearing away is designed from all sharp edge of wing is in-process used. This chart has the most general case of forming of process of flowing around of the bearing system of aircraft. However, complication of physical interpretation of forming of such processes in the conditions of ideal liquid remains problematic. The necessities of practice require expansion and deepening of theoretical approaches for the study of non-stationary. Application of model of ideal liquid for the calculation of the bearing system of a perspective transport vehicle allows to set forth aerodynamic task as task of Neumann for Laplace operator. The calculations of the bearing systems of difficult geometrical plane form are conducted. Dependences of carrying capacity and longitudinal moment are got depending on the corner of attack and distance to the ground clearance. A computational experiment confirmed that a method of discrete vorteces was one of important methods of computational aerodynamics. He is effective means for untiing of a number of aerodynamic tasks.
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以离散特征为规划手段的交通工具气动外形设计方法
描述了离散奇异点方法发展的主要阶段。本文给出了用配位法和分段常数近似法求解边界超奇异积分方程的最新结果。现代运输车辆气动设计轮廓的有条件逼近规划可分为工程逼近规划、基于离散奇异点方法的设计、基于完备积分法和基于Navier-Stokes方程的reynolds -average法的设计三个阶段。在第一阶段,采用各种工程方法进行气动外形的成形,提出要求规范和客户要求。在第一步中确定了紧密的几何和空气动力学描述。在第一次闭合时形成空气动力学轮廓。在第二阶段,在以理想液体模型为基础的各种方法的基础上,使用更困难的空气动力学模型。确定了轴承性能,相应的飞机轮廓的功率和弯矩特性。第三阶段是最困难和最昂贵的成本。在这个阶段,接下来要使用基于湍流方程的方法和模型。第二阶段是在过程中考虑的-作为先前使用离散特征方法规划气动布置的手段。一个非平稳的图表,在设计中,从所有机翼的锋利边缘撕裂是在过程中使用的。这张图是飞机轴承系统绕流成形过程的最一般情况。然而,在理想液体条件下形成这种过程的物理解释的复杂性仍然存在问题。实践的需要要求拓展和深化非平稳性研究的理论途径。理想液体模型在透视运输车辆轴承系统计算中的应用,可以将气动任务表述为拉普拉斯算子的诺伊曼任务。对复杂几何平面形式的轴承系统进行了计算。得到了承载能力和纵向弯矩随攻角和离地距离的依赖关系。计算实验证实了离散涡法是计算空气动力学的重要方法之一。他是解开一些空气动力学任务的有效手段。
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