外摆线
- epicycloid
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旋转的圆和固定的圆大小一样时产生的外摆线。
An epicycloid in which the rolling circle equals the fixed circle .
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绕着另一个圆圈(里面或外面)滚转的圆圈;产生外摆线或内摆线。
A circle that rolls around ( inside or outside ) another circle ; generates an epicycloid or hypocycloid .
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论述了在Freeform型铣齿机上加工延伸外摆线锥齿轮的实现方式。
The realization method of formatting extended epicycloid gears on Free-form bevel gear milling machines is also presented .
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分析了Freeform型铣齿机上用成形法加工延伸外摆线锥齿轮时的齿面微分几何结构。
The differential structure of extended epicycloid bevel gear tooth surface is analyzed when formatted on free-form bevel gear milling machines .
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Free-Form机床展成延伸外摆线锥齿轮的齿面几何研究
Geometric Parameters of Extended Epicycloid Gear Tooth Surface Generated on Free-Form Bevel Gear Milling Machines
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基于CMM测量的长幅外摆线锥齿轮反求方法研究
Two-lobe epitrochoidal bore Research on the Inverse Evaluation Methods of Epicycloids ' Bevel Gear Based on the CMM Measurement
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提出了一种适合高压差CO2制冷压缩机使用的内啮合转子机构,以短幅外摆线的外等距线为内转子,多段圆弧型线为外转子,建立了转子的型线方程;
A type of internal-meshing rotary mechanism which could endure high pressure difference and be applied in CO2 refrigerating compressor is proposed . The profiles ' equations are derived from the inside short frame outer cycloid and multi-segment arc .
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延伸外摆线准双曲面齿轮几何参数计算法的改进
Improvement of Calculating Method on Geometric Parameters of Epicycloid Hypoid Gear
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外摆线齿轮数控加工的程序研究
Study of the program used in CNC machining of the out-cycloid gear
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短幅外摆线等距线型单螺杆式水力机械的啮合原理
The engagement principle of single-screw hydrolic machinery with epitrochoid profile
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作旋转的肾脏线和旋转的三瓣外摆线,且彼此维持正交。
Construct rotating nephroid and three-cusped epicycloid while remaining orthogonal to each other .
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长幅外摆线行星传动运动学研究及齿廓圆弧优化替代
Research on Kinematics of Prolate Epicycloid Planetary Transmission and Optimum Replacing Tooth Profile by Arc
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延伸外摆线锥齿轮的成形原理及齿面结构研究
Analysis of the Forming Principle and the Differential Structure of Extended Epicycloid Bevel Gear Tooth Surface
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普通外摆线圆弧直齿轮弧形制动器,弧形制动闸
General epicycloid circular arc spur gear
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摆线、内摆线和外摆线是平面摆线,它们只是球面摆线的特殊情况。
It has a lot of properties , Cycloid , hypocycloid and epicycloid are plane curves .
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长幅外摆线轮齿廓曲线的优化圆弧
On optimized round arc for the outline of tooth curve of an epicyclic Geer tooth with long amplitude
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内啮合摆线齿轮泵关键部件为一对内啮合圆弧&短幅外摆线内等距曲线齿轮副。
The key parts of the inner out cycloidal gear pump are the pair of Circle-short range out cycloidal equidistant inner gears .
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根据延伸外摆线准双曲面齿轮的特点,提出一种精确计算其分度锥面几何参数的新方法。
According to the feature of epicycloid hypoid gear , a new method is proposed to calculate the geometric parameters of pitch cone accurately .
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研究分析推出内、外摆线槽实际齿廓的压力角计算公式并绘制出压力角变化曲线。
The pressure angle formulas of inside and outside profiles of the cycloid grooves are respectively deduced , and the pressure angle variety curves are drawn .
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本文提出了用最优化圆弧代替长幅外摆线轮齿廓曲线的一种新型算法。
In this paper , a.new algorithm substituting an optimized round arc for the outline of tooth curve of an epicyclic gear tooth with long amplitude is discussed .
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双摆线齿轮减速器是应用外摆线内等距曲线作为齿轮齿廓曲线的一种新产品。
The double cycloid gear reducer is a kind of new product which applies external cycloid internal equidistant curve as the curve of gear flank profile , It is characterized b y ;
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以外摆线形成原理、内摆线形成原理和渐开线形成原理为基础理论,分析了由节圆以上为外摆线和节圆以下为渐开线组合成的复合齿廓形成原理。
Based on the epicycloid , hypocycloid and involute formation theories , the combind tooth profile is made up of the epicycloid above the pitch circle and the involute below the pitch circle .
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用全新的观点诠释了延伸外摆线锥齿轮的齿面成形原理,并由此推导了刀刃在工件上的轨迹曲面(族)的统一表达形式。
An entirely new point of view is introduced to explain the forming principle of extended epicycloid bevel gears , with which a general expression of the trajectory surface formed by the cutting edge on work-piece is deduced .
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外啮合摆线类齿轮泵啮合理论及设计制造研究
Study on the Meshing Theory , Design and Manufacturing of External Cycloidal Type Gear Pump
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从理论上分析了一种新型内、外转子结构回转式压缩机,其内转子型线由短幅外摆线的内等距线构成。
The new type of rotary compressor has two key parts , an outer rotor and an inner one which employs isometric curve of trochoid as its profile .
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阐明了Fg(t)产生的静、动瞬心线(皆为圆)之间的几何系内切还是外切,以及Fg(t)产生的静、动轮转曲线的几何形状内摆线还是外摆线。
The geometric relationship between stationary and moving centrodes ( both are circles ) Produced by Fg ( t ) of F ( t )── inside tangency or outside tangency , and the shape of rotary curves ── hypocycloid or epicycloid are demonstrated .