DIN 2091-1981 Circular section torsion bar springs Calculation and design《圆截面扭杆弹簧 计算与设计》.pdf
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1、UDC 62-272.5 DEUTSCHE NORM June 1981 Circular section torsion bar springs Calculation and design DIN 2091 Drehstabfedern mit rundem Querschnitt; Berechnung und Konstruktion As it is current practice in standards published by the International Organization for Standardization (ISO), the comma has bee
2、n used throughout as a decimal marker. Dimensions in mm 1 Other relevant standards and documents DIN DIN DIN DIN DIN 5481 Part 1 Internal and external serrations DIN 17 221 SAE J 498 b 13 Part 15 IS0 metric screw threads; basic allowances and tolerances for screw threads of 1 mm diameter and larger
3、76 Part 1 Runouts, undercuts for IS0 metric threads according to DIN 13 332 Part 1 Centre holes; 60, types R, A, B and C 332 Part 2 (Preliminary Standard) Centre holes; 60 with screw thread for shaft ends of electrical machines Hot-rolled steels for quenched and tempered springs; quality specificati
4、ons Involute toothings 2 Representation A I6 Figure 1 I ?- I Torsion bar spring with serrated clamping heads and centerings Mt max 1 Mt2 4- 8 Q) o m Mtl C O ._ 8 I- Torsion bar spring diagram I I $1 Twisting angle d - Continued on pages 2 to 10 Explanations on page 10 Solesale rightsof GermanStandar
5、ds(0IN-Normen) are with Beuth Verlag GmbH, Berlin30 05.82 DIN 2091 Engl. Price group 9 Sales No. O109 Page 2 DIN 2091 3 Symbols, terms, units d Bar diameter mm da Tip diameter mm df Root diameter of head profile mm G Shear modulus N/mm* h, Tooth depth mm i, Polar moment of inertia m m4 I Shank lengt
6、h, free torsion bar length mm Twisting angle Torsional moment G * d4 * 8 *TE lf 573 * 32 M,=W,.r = Overall length of torsion bar Equivalent length Elastic length Fillet length Head length Cylindrical portion of shank Torsional moment Torsional moment at commencement of stressing Number of stress rev
7、ersals Surface pressure Radius of curvature of fillet Strength after hardening and tempering Spring rate Polar section modulus Torsion work Number of teeth Slipping, shearing strain Creep loss Relaxation Ratio of root diameter of head profile to bar diameter Twisting angle (angular measure) Twisting
8、 angle (arc measure) Twisting angle at commencement of stressing Ratio of equivalent length to fillet length Shear stress Shear stress amplitude Mean stress Permissible shear stress Yielding point Continuous stroke strength Calculated nominal stress mm mm mm mm mm mm N.mm Torsion spring rate Mt t- 6
9、 R - N.mm N/mm2 mm - Work of elastic strain Mt B wt = 2 * 57,3 N P R Rln (9) M: * If 16 * MS * If wt = - 2-G*IP G-TE- Slippage Y= for the range covered by Hookes law: d-t) 2 * If * 57,3 N/mm2 N . mm/O m m3 N.mm - - % % (10) (11) 16 * M, Y= G-n.d3 (12) (13) O 7 y= - G Shear stress 16 * Mt 5= - TE - d
10、3 Bar diameter O V d=i/r_ 16 * Mt 4 Calculation equations Polar section modulus Fillet length TE; d3 16 w, = - Polar moment of inertia Head length 0,5 * df 104 and stroke stresses 0.1 . rH, are applicable as dynamic stress for torsion bar springs. Figure 6. N 1200 Im m2 1000 800 600 400 200 O O 200
11、400 600 800 NlmmZ 1200 Mean stress Zm _c Fatigue strength for finite life diagram for high-grade steel torsion bars in accordance with DIN 17 221 with ground surface shot-blasted with steel balls Head/bar ratio: 6 21.3 Degree of presetting: y = 0.02 Range of diameters: 10 to 60 mm DIN 2091 Page 7 Fi
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