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摆线齿锥齿轮的英文

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"摆线齿锥齿轮"怎么读用"摆线齿锥齿轮"造句

英文翻译手机手机版

  • epicycloid gear
  • overlikon spiral bevel gear

例句与用法

  • Approximate formulae to calculate contact ratio of epicycloids bevel gears
    摆线齿锥齿轮重合度的近似计算
  • Overlikon spiral bevel gear
    摆线齿锥齿轮
  • Analyse the tooth contact analysis of klingelnberg cyclo - palloid spiral bevel gear
    对克林贝格摆线齿锥齿轮进行齿面接触分析。
  • Computer aided analysis for contact pattern of prolate epicycloid bevel and hypoid gears
    摆线齿锥齿轮齿面接触区的计算机辅助分析
  • Klingelnberg cyclo - palloid spiral bevel gear has construction cramped , excellent transmission quality , low noise and loaded vehavior , it ’ s the main form of gear drives in the bevel gear ’ s technology field . it ’ s cyclo - palloid system , two - part cutter head and high power gears ( hpg ) , has certain technology particular than gleason spiral bevel gear . systemic analysing the manufacture principle and meshing principle of klingelnberg cyclo - palloid spiral bevel gear , for accomplishing design theory and analysis method , for enhancement manufacture precision and loaded behavior , for promotion and applied in engineering field , have important theory value and actuality meaning . main work of the paper is tooth form emulation and tooth contact analyse of klingelnberg cyclo - palloid spiral bevel gear
    克林贝格( klingelnberg )延伸外摆线齿锥齿轮结构紧凑、传动性能优良、噪声小、承载能力高,是锥齿轮技术发展的主要齿制,其连续切削法,双层刀盘技术和硬齿面刮削法( hpg )相对于格利森制齿轮有一定的技术特点。系统的分析这种齿轮的加工原理和啮合机理,对完善其设计理论和分析方法,提高加工精度和承载能力,在工程中推广应用具有重要的理论价值和实际意义。
  • Analyse the tooth geometry of klingelnberg cyclo - palloid spiral bevel gear . , according to the relative position and kinematic relation of the cutter heads , virtual crown gear and the processed wheel blank , established the system of coordinates of the gear cutting , dedcuced the tooth face equation of the virtual crown gear , according to relations of the gear cutting and space theory of engagement , deduced the tooth face equation of klingelnberg cyclo - palloid spiral bevel gear , and drawing the three - dimensional graphs of the virutal crown gear and klingelnberg cyclo - palloid spiral bevel gear according to the design and setting parameters
    对克林贝格摆线齿锥齿轮进行齿面几何分析。根据铣齿加工中刀盘、摇台和轮坯的相对位置和相对运动关系建立了切齿啮合坐标系,由矢量的旋转推导了产形轮齿面方程;根据空间啮合原理和切齿啮合关系推导了被加工齿轮的齿面方程;由设计参数和铣齿调整参数计算得到齿面离散数据,绘制了产形轮和摆线齿锥齿轮的三维齿形。
  • In order to solve the problems of which the spiral bevel gear of oerlikon type is necessary to out and modify repeatedly , a new method was developed to predict the contact pattern and greatly reduce the cost for manufacturing by means of building a tooth contact analysis model of prolate epicycloids bevel and hypoid gears for oerlikon skm2
    摘要为解决奥利康锥齿轮加工过程中需要反复试切、修正的问题,根据奥利康skm2机床建立了加工延伸外摆线齿锥齿轮和准双曲面齿轮的齿面接触分析模型,提出了一种可预测齿面接触质量、降低设计加工成本的新方法。
  • Established the system of coordinates of roll testing , getting the parameters of equation of tooth face by solving the non - linear equations set ; according to the differential geometry and meshing principle , deduce the curvature parameters of tooth face and tooth profile , and get the parameters of instantaneous contact ellipse . emulate the contact trace and contact area of the working tooth face , and drawing the instantaneous drive ratio error curve
    建立了克林贝格摆线齿锥齿轮啮合分析的对滚模型,通过对非线性方程组的迭代求解,得到齿面方程的各个参数;由微分几何和切齿啮合原理推导了齿面上齿廓和齿线方向的曲率参数,得到了瞬时接触椭圆的参数。根据设计参数和机床调整参数绘制了工作齿面的接触轨迹和接触区图形,并求得了瞬时传动比的误差曲线。
  • Analyse the klingelnberg amk855 gear milling machine . through analyse the transmission chain of the gear milling machine , analyse the transmitting principle and manufacture principle , introduce the two - - part cutter head , the process of formation of extended epicycloide and inaginary crown gear cutting principle ; overall introduce the formation of tooth face , deduce the calculation formulas of the main setting parameter of gear milling machine , and proving the correctness of the setting calculation formulas by the program of ‘ calculating of klingelnberg cyclo - palloid spiral bevel gear milling setting parameter ’
    通过剖析该机床的传动链,分析了其运动原理和加工原理;介绍了双层万能刀盘、延伸外摆线的形成过程和假想平面产形轮切齿理论;全面介绍了齿面的形成方法,推导了铣齿机主要的调整参数的计算公式,并用“ klingelnberg摆线齿锥齿轮铣齿调整参数计算”的程序验证了推导的公式的正确性。
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