机械毕业设计(论文)外文文献翻译-精镗中的摩擦阻尼器(17页).doc
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1、-机械毕业设计(论文)外文文献翻译-精镗中的摩擦阻尼器-第 14 页中北大学信息商务学院 外文翻译精镗中的摩擦阻尼器学生姓名: 学号: 12020143X01 系 别: 机械工程系专 业: 机械设计制造及其自动化指导教师: 职称: 副教授 2016年6月2日Stabilization of high frequency chatter vibration in fine boring by friction damperAbstract Machining performance such as that of the boring process is often limited by ch
2、atter vibration at the tool-work piece interface. Among various sources of chatter, regenerative chatter in cutting systems is found to be the most detrimental. It limits cutting depth (as a result, productivity), adversely affects surface finish and causes premature tool failure. The new damper is
3、characterized by simple structure that consists of an additional mass attached to the main vibrating structure with small piece of permanent magnet. The principle is straightforward in which Coulomb and viscous frictions dissipate vibration energy at the interface between the damper and main vibrati
4、ng structure. The damper needs no tuning, and is effective at high frequency. The paper first introduces a typical design of the friction damper with experimental proof by cutting tests of its effectiveness in eliminating the high frequency chatter in fine boring, and assuring normal tool life of th
5、e cutting edge. Theoretical and experimental analyses are introduced for understanding the fundamental principle and characteristics of the new damper. The new damper is effective for boring tools, which vibrate at frequency more than 5,000Hz.Keywords: High frequency chatter; Friction damper; Fine b
6、oring.1. Introduction Chatter in metal cutting process, in general, is the result of both forced and self-excited vibrations. Forced vibration is due to the unbalance of rotating members, such as unbalanced driving system, a servo instability, or impacts from a multi-tooth cutter. In practice, the f
7、orced vibration sources can be traced by comparing the frequency of chatter with the frequency of the possible force functions. Corresponding measures can then be taken to reduce/eliminate such vibration sources. Self-excited vibration consists of two types, namely primary (or non-regenerative type)
8、 and regenerative type. The primary/non-regenerative type of self-excited vibration occurs when theses is no interaction between the vibratory motion of the system and the adulatory surface produced in the revolution of the work piece, such as that in threading. Hence if is inherently related to the
9、 dynamics of the cutting process. While the regenerative type of self-excited vibration is due to the interaction of the cutting force and the work piece surface undulations produced by previous tool passes. The regenerative type of self-excited vibration is found to be the most detrimental phenomen
10、a in most machining process.Effective chatter prevention during cutting operations may be achieved by increasing the damping capacity of cutting tool system. Damping capacity is generated through (i) micro-slip at certain interfaces included in the tool system, (ii) slip at the grain boundary within
11、 a vibrating body by material damping (internal friction), (iii) friction at an interface between the main vibrating body and the damper structure . Studies on various kind of damper to prevent chatter vibration, and to improve stability of boring tools or other cutting operation have been carried o
12、ut by many researchers.Practical types of damper have been conventionally either dynamic or impact damper . Dynamic damper consists of additional spring-mass sub-system, and needs tuning of natural frequency of the sub-system to match that of the main structure. The dynamic damper is usually designe
13、d to include energy dissipation by either sliding or internal friction of the spring material. Impact damper consists of one or more of free moving bodies, and the principle mechanism is to dissipate energy by the impact of free moving body with the main structure. Impact damper needs certain veloci
14、ty to effectively function, thus cannot be applied to suppress vibration at low frequency. A hybrid design of dynamic and impact dampers has been reported recently, and found to be effective to suppress the low frequency vibration .In the present study, the damper is required to be effective at freq
15、uencies as high as 10,000Hz, and it should be designed within size limitation of the boring tool to accommodate space for seating the tool insert, chip pocket and the damper itself. It is also preferable that the damper needs no tuning. The damper proposed in the present study consists of a piece of
16、 mass attached to the main structure by permanent magnet.The objective of the present study is to analyze the effectiveness and characteristics of the proposed damper in preventing chatter vibration that occurs at high frequency.To achieve the objective, cutting tests have been conducted in boring o
17、peration analogues to the one having high frequency chatter problem in the plant, as well as theoretical and experimental analyses of energy dissipation of the proposed damper.2. System modelMachining systems, in general, can be modeled as one-dimensional distributed structures with various boundary
18、 conditions. For a non-rotating boring process, the work piece is much stiffer than the boring bar itself. And typically boring bars are much stiffer in torsion than in bending. Hence it can be modeled as a cantilevered rod in bending. Using Euler-Bernoullis bending model for one-dimensional uniform
19、 distributed structure, the equation of motion is as follows: (1) where x is the distance along the beam, t the time, f(x,t) the external force, E the Youngs modulus, I the cross-sectional area moment of inertia, the mass density and A the area of cross section of the boring bar.The solution to the
20、classical partial differential equation is usually found using Eigen function expansions. The response can be expressed as a sum of an infinite number of modal components as (2)Where and (i=1,2, ) are the mode shapes and modal coordinates of the system , respectively. The mode shapes are in general,
21、 mass-normalized such that (3) where L is the length of the structure andthe Dirac delta function. The equations of motion can be written in terms of the model coordinates as (4) where is the i th emodal force given by (5)It should be pointed out that in practice. Only a finite number of modes are e
22、xcited, as a result, the number of modal components is in general n instead of .In the case of one dominating mode, n=1.Now considering the dynamic interaction of the cutting force and the work piece surface undulations produced by previous tool passes during the cutting process, Eq.(1) then becomes
23、 1 (6a)Where is cutting stiffness determined by work piece material and tool geometry, B the depth of cut and T the tooth passing period, is the so-called overlap factor, which accounts for the overlapping of successive cuts. The value of varies between 0 and 1. Considering the worst-case scenario (
24、where=1), then the above equation becomes (6b)The corresponding equations of motion in terms of the modal coordinates, by following the same procedures as that of Eqs.(1)-(4),are (7)Where b= is the cutting depth-related dimensionless parameter and the natural frequency of the I th mode.Eq.(7) descri
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