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首页> 外文期刊>Advanced Science Letters >Research on the Geometry Theory of Original Scroll Profiles for Scroll Vacuum Pump
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Research on the Geometry Theory of Original Scroll Profiles for Scroll Vacuum Pump

机译:涡旋真空泵原涡旋轮廓的几何理论研究

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摘要

In the design study of scroll profiles on scroll compressor for scroll vacuum pump, in the face of the restriction of the research on scroll profiles theory at present mainly aiming at the single profile and its ameliorate or parameter optimization recently, the natural differential equation bearing on arc-length and tangent direction angle was studied aiming at the nature characteristic of the profiles-equation of scroll profiles itself. The condition of involutes characteristic was presented and the transform method between natural differential equation and rectangular coordinate system was researched by dint of the functional analysis theory, Maclaurin series method and natural differential equation. The original scroll profiles for the integration theory were given carefully. The uniform equation of general integration scroll profiles based on functional analysis theory was established by the research on to the original scroll profiles and the method of Maclaurin series and the natural differential equation. The uniform equation of general integration scroll profiles represents the admissible function scroll profiles. To deduce conjugated engagement profiles the envelope theory for general and the conjugated engagement equations was given. The engagement condition of conjugated scroll profiles and the rectangular coordinate system expression of conjugation scroll profiles for general functional integrated scroll profiles were gained. The restriction characteristics of single scroll profiles mathematic model are surmounted and the design method of scroll profiles is expanded.
机译:在涡旋真空泵涡旋压缩机涡旋轮廓的设计研究中,面对当前涡旋轮廓理论研究的局限性,近来主要针对单一轮廓及其改进或参数优化,自然微分方程与针对涡旋轮廓本身的轮廓特性,研究了弧长和切线方向角。提出了渐开线特性的条件,并运用泛函分析理论,麦克劳林级数法和自然微分方程研究了自然微分方程与直角坐标系之间的转换方法。仔细地给出了积分理论的原始涡旋轮廓。通过对原始涡旋廓线,Maclaurin级数法和自然微分方程的研究,建立了基于功能分析理论的一般积分涡旋廓线的统一方程。一般积分滚动曲线的统一方程式表示允许的功能滚动曲线。为了推导共轭啮合曲线,给出了一般的包络理论和共轭啮合方程。获得了共轭涡旋型材的啮合条件和通用功能集成涡旋型材的共轭涡旋型材的直角坐标系表达式。克服了单涡旋轮廓数学模型的约束特性,扩展了涡旋轮廓的设计方法。

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