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The control principle of electrostatic shaping was introduced according to the balance between electrostatic force and resulting force formed by membrane deformation and the complex shaping process of SMEC. Then, taking the trisection circularity electrode for an example, the distribution characteristic of electric potential in the electrostatic field was analyzed, namely, the expression of potential function in the electrostatic field was deduced by Laplacian equation. And then, by combining the difference equation with electric potential expression, the numerical solutions of electrostatic force in single electrode mode and trisection circularity electrode mode were disposed. Finally, the calculated figure was compared with the ideal paraboloid and comparison shows that more accuracy would be achieved by multi-electrode control.
根据静电力与薄膜变形载荷作用力之间的平衡关系和静电拉伸薄膜反射镜成形的复杂过程,介绍了薄膜反射镜静电成形的控制原理;以三等分环状电极为例,分析了静电场中空间电势分布特性,即从拉普拉斯方程推导出静态场势函数的表达式;然后,利用差分与电势方程结合的方法,对单电极电场力和三等分环状电极电场力进行了数值求解;最后,将计算面形与理想抛物面进行了比较,结果显示,单电极情况下得到的薄膜反射镜面形不是理想抛物面,若采用多电极控制可获得更高的控制精度。
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The control principle of electrostatic shaping was introduced according to the balance between electrostatic force and resulting force formed by membrane deformation and the complex shaping process of SMEC. Then, taking the trisection circularity electrode for an example, the distribution characteristic of electric potential in the electrostatic field was analyzed, namely, the expression of potential function in the electrostatic field was deduced by Laplacian equation. And then, by combining the difference equation with electric potential expression, the numerical solutions of electrostatic force in single electrode mode and trisection circularity electrode mode were disposed.
根据静电力与薄膜变形载荷作用力之间的平衡关系和静电拉伸薄膜反射镜成形的复杂过程,介绍了薄膜反射镜静电成形的控制原理;以三等分环状电极为例,分析了静电场中空间电势分布特性,即从拉普拉斯方程推导出静态场势函数的表达式;然后,利用差分与电势方程结合的方法,对单电极电场力和三等分环状电极电场力进行了数值求解;最后,将计算面形与理想抛物面进行了比较,结果显示,单电极情况下得到的薄膜反射镜面形不是理想抛物面,若采用多电极控制可获得更高的控制精度。
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The minor arc AB is trise cted by points E and F with E
劣弧AB被E、F两点三等分,其中E点离A较近。直线EC和
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Years ago, the great mathematician Archimedes trisection of an arbitrary angle with compass, ruler, and mark points on the feet, so that mark point to the foot end of the length of the radius is equal to angle; to straightedge movement, so that mark-point arc always on the move, adjust, and when the foot end of the marking points on the feet, and other requirements that have a total of three points simultaneously in ruler now has been online; a total of nine actions to complete.
2400年前,大数学家阿基米德作任意角三等分,用圆规,直尺,且在尺上做记号点,使记号点至尺端的长度等于角圆弧半径;将直尺移动,使记号点始终在圆弧上移动、调整,当尺端、尺上记号点、和其它有要求的一点,共三点同时在直尺的一直线上;共九个动作完成。
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INTERVENTIONS:The detection of learning memory ability was carried out in MG 2 trisection radiation maze.
干预:学习记忆能力的检测在MG-2型三等分辐射式迷宫中进行。
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Four weeks later,detection of learning and memory ability was carried out on rats in each group with trisection Y-maze.
造模4周后,用三等分Y型迷宫检测两组大鼠的学习记忆能力。
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Angle trisection resolved, then, for being 7,9,11,13,17, N-gon, it is solved.
三等分角解决了,那末,作正7、9、11、13、17、N边形,也就迎刃而解了。
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Sell a mouse for Ah Q, between the spread through the three, then I profit trisection, average score for these three individuals.
要卖一个鼠标给阿Q,之间通过了三个人的传播,那么我把利润三等分,平均分给这三个人。
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No solution to the followers of trumped-up theory of constraints, Cui teachers do not have scale, only "three bamboo" can be any angle trisection.
对无解信徒莫须有的理论、限制,崔老师不用尺、规,只用"三根竹签"也能作任意角三等分。
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The rhythm type with alive and intense emotion, an unbalance arrangement of accent between voices, the triplet and the phonic rhythm and a large quantity of fast flowingly rhythm material displaying a familiar appearance of romantic doctrine and some special appearance of the composer.
充满激情和活力的节奏型、声部间不平衡的重音设置、三等分音和二等分音的节奏对位及大量快速流动的节奏型材料显示出浪漫主义音乐的常见状态及作曲者的一些独特风貌。
- 更多网络解释与三等分相关的网络解释 [注:此内容来源于网络,仅供参考]
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trisect:三等分
trireme 战船 | trisect 三等分 | trisection 三等分
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trisect:把...三等分
trisecant 三度割线 | trisect 把...三等分 | trisection 三等分
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trisect:分成三部分/分成三截/三等分
trisaturated /三相饱和的/ | trisect /分成三部分/分成三截/三等分/ | trisection /三分/三等分/
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trisection of an angle:三等分角[问题]
三等分角问题(trisection of an angle)是二千四百年前,古希腊人提出的几何三大作图问题之一,即用圆规与直尺把一任意角三等分.问题的难处在于作图使用工具的限制.古希腊人要求几何作图只许使用直尺(没有刻度,只能作直线的尺)和圆规.这问题曾吸引着许多人去研究,
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trisection of an angle:角的三等分
trisection 三等分 | trisection of an angle 角的三等分 | trisectrix 三等分角线
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trisection of an angle:三等分角
三度割线;三重割线 trisecant | 三等分角 trisection of an angle | 三等分角线 trisectrix
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trisection:三等分
trisect 三等分 | trisection 三等分 | triserial 排成三列的
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trisector:三等分器
trisection /三分/三等分/ | trisector /三等分器/ | triserial /三列的/
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trisectrix:三等分角线
trisection 三等分 | trisectrix 三等分角线 | trishomohopane 三升藿烷
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trisectrix:三等分角线 三分角
trisection 三等分 | trisectrix 三等分角线 三分角 | triserial 三列的