基于直接自由曲面变形方法的液环泵壳体优化研究
[Abstract]:Because of its simple structure, isothermal compression, convenient operation and maintenance, the liquid ring pump is suitable for suction and compression of flammable and explosive gases, and is widely used in chemical, coal, pharmaceutical, petrochemical, power generation, Food and waste gas recovery and other industries in the scope. Because of its extensive performance, the researchers have made a thorough and detailed analysis and study of it. Through the study, we know that there are many structural parameters that affect the performance of the liquid ring pump, such as the shape of the impeller, the shell line, and the suction port. The position and shape of the vent and ejector, which may seriously affect the performance of the liquid ring pump. However, in recent years, most researchers at home and abroad have done a lot of research on the numerical calculation of the internal flow of the liquid ring pump and the influence of the ejector, but on the influence of the shell line on the performance of the liquid ring pump, Analytical research in this area is not sufficient. Therefore, the main work of this paper is to optimize the performance of the liquid ring pump by optimizing the shell shape line of the liquid ring pump. A new deformation control method for the shape line of the liquid ring pump shell is proposed. The optimization of the shape line of the liquid ring pump shell is studied by combining the response surface method. The main contents and results are as follows: 1. A new deformation control method for the shape line of the liquid ring pump shell is presented, which is based on the deformation of the direct free surface. According to the requirements of the experimental design and the mathematical principle of the deformation method of the direct free surface, the deformation control method of the liquid ring pump shell shape line based on the deformation of the direct free surface is proposed. The effective deformation function is constructed to realize the direct and accurate parameterized deformation control of the shell profile. 2. According to response surface analysis. In the control variable space, the shell profile is tested and designed, and the deformation control of the shell profile is carried out with the method of direct free-form surface deformation. The relationship between the shape line of the liquid ring pump shell and its inlet vacuum degree and efficiency is obtained, and the inlet vacuum degree and efficiency of the liquid ring pump are optimized. The calculation results show that the shell line has a great influence on the hydraulic performance of the liquid ring pump, and the pump efficiency and inlet vacuum can be improved within a certain range. The liquid ring pump corresponding to the shell shape line with larger area diffusion ratio of suction area has higher inlet vacuum. In the experimental design variable space, the efficiency of the pump approximately decreases linearly with the increase of the inlet vacuum. 3. According to the direct free surface deformation control method, the deformation control calculation program of the liquid ring pump shell shape line based on the direct free surface deformation method is compiled. This method can realize the shape deformation of the object perfectly. The response surface optimization analysis program of the liquid ring pump shell shape line is compiled, which can quickly and conveniently realize the optimization of the liquid ring pump shell shape line. 4. The results of shell optimization show that the inlet vacuum of the liquid ring pump decreases with the increase of the distance between the impeller and the inner wall of the shell in the suction zone, and increases with the increase of the distance between the impeller and the inner wall of the shell at the end of the suction zone. The inlet vacuum increases with the increase of the flow channel area ratio between the beginning and the end of the suction zone. The law of change of efficiency is opposite to it.
【学位授予单位】:兰州理工大学
【学位级别】:硕士
【学位授予年份】:2017
【分类号】:TB752
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