DIN 740-2-1986 Power transmission engineering flexible shaft couplings parameters and design principles《电力传输工程 第2部分 柔性联轴器 参数和设计原则》.pdf
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1、UDC 621.825.7.001.24 : 003.62 : 53.081 DEUTSCHE NORM August 1986 I - Power transmission engineering Flexible shaft couplings Parameters and design principles DIN I I 740 Part 2 I 1 Antriebstechnik; nachgiebige Wellenkupplungen; Begriffe und Berechnungsgrundlagen Supersedes March 1975 edition. In kee
2、ping with current practice in standards published by the International Organization for Standardization (/SO), a comma has been used throughout as the decimal marker. Contents Page 1 Scope and field of application . . 2.1 Coupling parameters, symbols and units . 1 Coupling performance characteristic
3、s, symbols and units. . 5 3 Coupling design . 2 Coupling parameters and perfor characteristics. 2.2 3.1 Types of stress . 3.2 Coupling design based on known performance characteristics . 3.3 Rough calculation of coupling performance characteri 3.4 3.5 Examples of calculation Higher order calculation
4、 methods. 1 Scope and field of application This standard applies to non-slip couplings with power transmission elements made both of partially flexible elastomers or elastomers which are flexible on all sides, and of flexible metallic spring elements. The calculation methods given in this standard f
5、or the design of flexible shaft couplings in- clude load factors derived from working practice and, in addition, are only valid for a linear two-mass vibration generating system under special operating conditions. In cases where simple rough calculations are not permissible for safety reasons or bec
6、ause of the technical complexity of the machineryfor which the calculation has to be made, and where account has to be taken of special factors of multi-mass systems with respect to temporary stress patterns, non-linear springs, backlash, etc., it will become necessary to use mathematically more com
7、plex calculation methods (e.g. to simulation technique). In subclause 3.4 only general recommendations have been given with respect to calcula- tion methods for modern plants, in order not to impede or influence progress in this field by preparing inappropriate standards. 2 Coupling parameters and p
8、erfomance characteristics 2.1 Coupling parameters, symbols and units See table 1 for parameters of flexible shaft couplings that are relevant to its design. The parameters shall be specified by the manufacturer of the coupling and shall apply to an ambient temperature lying between 10 and 30%. In th
9、e case of parameters that vary as a function of loading, temperature, rotational speed, frequency, etc., the dependency shall be given. This applies particularly to couplings which owe their flexibility to the elastic deformability of rubber elements. A distinction is to be made between static and d
10、ynamic valuesfor the design of a coupling. Dynamicvalues shall be indicated by the subscript “dyn“. It is common practice to specify the internal damping of elastic rubber elements in terms of the damping coefficient. It is only defined for linear coupling stiffness characteristics and for damping p
11、roportional to velocity. Generally valid damping assumptions relevant to common practice remain to elaborated. Continued on pages 2 to 12 Beuth Verlag GmbH. Berlin. has the exclusive right of sale for German Standards (DIN-Normen) 02 aa DIN 740 Part 2 Engl. Price group Siles No O109 Page 2 DIN 740 P
12、art 2 Table i. Coupling parameters - Syml Definition Torque that can be continuously transmitted across the entire permissible rotational speed range. Torque resulting from pulsating or alternating stress, which i coupling can resist without failure for a short period of time. During the total servi
13、ce life of the coupling, it shall be possible for the maximum torque resulting from pulsating stress to be absorbed for not less than lo5 cycles, and from alternating stress, for not less than 5.104 times. To avoid an inadmissible rise in temperature, the maximurr torque shall not occur more frequen
14、tly than twenty times ir succession. TICp ( TKmax) serves to verify the static strength of the coupling it being possible for it to be attained without the couplin( sustaining any damage. Amplitude of the permissible continuous periodic torque fluc. tuations (at a frequency of 10Hz and a base load u
15、p to TKN). Note. In the case of a non-linear coupling characteristic, the operating point shall be specified. Unit Quantity Nominal torque TK N Nm Maximum torque TK m _ TKP Nm Test torque Nm TKW - PKW Nm Fatigue torque Maximum damping pows kW Permissible damping power (applies to ambient temperature
16、5 situated between 10 and 3OoC) Maximum rotational speel min- Maximum permissible rotational speed Moment of inertia 4,2 kg m2 Moment of inertia of the coupling halves (designation of the halves in accordance with the manufacturers data) Permissible axial misalignment of coupling halves Axial misali
17、gnment rnm Radial misalignment mm Permissible radial misalignment of coupling halves Angular misalignment rad Dermissible angular misalignment of coupling halves DIN 740 Part 2 Page 3 Table 1. (continued) Quantity Torsional stiffness static dynamic Axial stiffness static dynamic Radial stiffness sta
18、tic dynamic Angular stiffness static dynamic Damping coefficient Symbol Cr cr dyn CW Cwdyn * Unit N mlrad N mlrad Nlmm Nlrnm Nlmm Nlrnm N mlrad N mirad Definition First derivative of coupling torque with respect to the angle 01 torsion: pis the angle of torsion of one coupling half relative to the o
19、ther Note. As a rule, CTdyn is greater than CT and a function of the stress imposed on the coupling. First derivative of axial restoring force with respect to the axial misalignment: Note. As a rule, Cadyn is greater than Ca. First derivative of radial restoring force with respect to the radial misa
20、lignment: d Fr C, =- d Wr Note. As a rule, Crdy, is greater than C,. First derivative of angular restoring bending moment with respect to the angular misalignment: d MW Cw=- d ww Note. As a rule, C, dyn is greater than C,. Damping parameter 9 = = 2 d Q/cT dyn where AD A,I d SZ CTdyn is the constant
21、dynamic torsional stiffness. is the damping energy during one cycle; is the elastic deformation energy; is the coefficient of damping proportional to velocity; is the angular frequency of harmonic stress imposed on the coupling; A Page 4 DIN 740 Part 2 Table 1. (continued) f, in Hz 110 - No. 16 - -
22、17 - 18 - 19 - 20 - 10 Quantity 2 in h- sz Frequency coefficient 5120 120 240 Please consult manufacturer. 1 ,o 13 Starting coefficient Natural Polyurethane rubber elastomers NR) (PUR) Temperature coefficient Acrylo- nitrile- butadiene- rubber (NW Speed coefficient Resonance coefficient Symbol S“ VR
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