DIN 8000-1962 Design Dimensions and Errors of Hobs for Involute Spur Gears Fundamental Terms《渐开线正齿轮加工用滚铣刀的设计尺寸与误差 基本术语》.pdf
《DIN 8000-1962 Design Dimensions and Errors of Hobs for Involute Spur Gears Fundamental Terms《渐开线正齿轮加工用滚铣刀的设计尺寸与误差 基本术语》.pdf》由会员分享,可在线阅读,更多相关《DIN 8000-1962 Design Dimensions and Errors of Hobs for Involute Spur Gears Fundamental Terms《渐开线正齿轮加工用滚铣刀的设计尺寸与误差 基本术语》.pdf(12页珍藏版)》请在麦多课文档分享上搜索。
1、UDC 621.914.2 : 003.62 : 001.4 DEUTSCHE NORMEN October 196 Design Dimensions and Errors of Hobs for Involute Spur Gear8 Fundamental Terms 3 ?: 3 -G s E t Z c P - a o c .- E 5 BestimmungegrSen und Fehler an Wi5frsern fr Stirnrder mit Evolventenverzahnung; Grundbegriffe Contents 1. General 1.1. Genera
2、l fuadamenta terms 1.2. Symbols and notation 1.3. Hand of rotation 1.4. Right-hand cutting edges, left-hand cutting edges (right-and flanks, left-hand flanks) 1.5. Rightward pitch, leftward pitch . 1.6. Method of counting tooth rom 1.7. Method of counting hob teeth and tooth spaces 1.8. Designations
3、 of hub faces and proof flange0 (cutting faces) . 2. Fundamental terms of hob tooth elements . 2.1 Enveloping helix . 2.1.1. Setting angle YQ . 2.1.2. Pitch cylinder 2.l.3. Reference cylinder . 2.1.4.1. Noormal pitch trio 2.1.4.2. Transverse pitch ta0 2.1.4.3. Base pitch tne . 2.1.4.4. Axial pitch t
4、a . 2.1.5. Lead H 2.1.6. Base cylinder . 2.1.7. Base lead =le yg 2.1.8. Pressure angle, angle of action a . 2.1.8.1. Normal angle of action ano . 2.1.8.2. Transverse angle of action aso 2.1.8.3. Axial pressure angle aay . . 2.1.9. Tooth thickness s , space width . 2.1.9.1. Tooth thickness ano 2.1.9.
5、2. Tooth thickness Snb 2.1.9.3. Tooth thickness sao 2.1.9.4. Tooth thicknesa 8ab 2.1.9.5. Tooth thickness say 2.2. Gash helix . 2.2.1. Gash clearance u . 2.2.2. Gash lead Hg . 2.2.3. Gash spacing . 2i1.4. Pitch . . Page 2 2 2 3 3 3 3 3 3 3 3 3 3 4 4 4 4 4 4 5 5 5 5 5 5 5 5 6 6 6 6 6 6 6 6 7 2.3. Hob
6、 tooth flanks 2.3.1. Lead Ha (m) of right-hand (left- hand) flanks. 2.3.2. Axial relief he of tooth flanks 2.3.3. Radial top relief hr 2.3.4. Axial pressure angie a the following terms in particular are used: I7oBclnal size This is the size to which the allowances assigned to a dimension are related
7、. Actual size Thia is the value of a dimension as found by measurement. Actual allowance This is the difference between the ascertained actual size and the nominal size of a dimension, namely actual size minus nominal size. Uwer allowance This is the difference between the permissible higher limit a
8、nd the nominal size of a dimension, namely higher limit minus nominal size. Lower allowance This is the difference between the permissible lower limit and the nominal size of a dimension, namely lower limit minus nominal size. Tole rance This is the difference between the permissible higher limit an
9、d the permissible lower limit of a dimension. 1.2. Symbols and notation d = Diameter For accurate identification the following - - ev = fe = ff = fr = fs = ft = f, = fH = fa = h= i= l= m= r= t= s= u= x= e= x-m = F= Ff = Ft = H= ao = = Y= sk = E= Involute function Base pitch error Flank form deviatio
10、n Radial run-out Tooth thickness error Individual pitch error Tooth to tooth pitch error Lead error Angle of action error Whole depth of tooth Number of gashes Space width Module Radius Tooth thickness Pitch Distance of a transverse section of a cutting face from the hob axis Profile error factor Ma
11、gnitude of profile error Number of threads (number of helix teeth) Error in measurement over a range Resultant flank form deviation Cumulative pitch error Lead Crest clearance Angle of action Helix angle Lead angle Re-grind angle TOth Tooth rom 1, subscripts are used, as necessary, with the above qu
12、antities: O = relating to the normal pitch circle or the normal pitch cylinder a = relati* to the axis or the direction of the axis b = relating to the reference circle or the reference cylinder e = relating to the line of action f = relating to the root circle or root cylinder or to the hob tooth h
13、elix or to the profile (e. 2.2.2. G a s h 1 e a d EN Gash lead (imaginary) points of intersection of a cutting face with a line HN is expressed as the distance apart of the parailel to the hob axis. (;ash lead Ha length. In most cases, therefore, only a fraction of Ha can be measured, e.g. by moving
14、 a measuring instrument parallel to the hob axis whereby the hob is revolved simultaneously about its own axis (rotation combined with lengthwise movement through HN ). Both movements can also be carried out step by step or performed by the hob. is usually very large in comparison with hob Figure 7.
15、 Hob with positive rake DIN 8000 Page 7 2.2.3.Gash spacing The gash spacing is the length of arc on a cylinder coaxial with the hob measured between two adjacent cutting faces. 2.3. Hob tooth flanks 2.3.1.Lead Hg (HI,) 0.f right-hand (left-hand) flanks The lead Hg (HL of the right-hand (left-hand) f
16、lanks is expressed as the distance apart of the (imaginary points of intersection of a right-hand (left-hand) flank with a line parallel to the hob axis. 2.3.2.Axial relief ha of tooth flanks The axial relief ha of the tooth flanks is the difference between the leads Hg and H or HL and H divided by
17、the number of gashes with allowance for the lead of the gashes in the case of a right-hand hob: -_-_-_- (26) (27) %-E Har “-=L % ha“-* or %=-*- If the hob threads and the gashes have the same lead direction the positive signs in the denominators change to minus signs. 2.3.3.Radial top relief hr adia
18、l top relief the hob is expressed as the length of that portion of the cutting face extending from the tip down to the point where the cutting face is intersected by the extended top face of the preceding tooth (Fig.8). 2.3.4.xia1 pressure angle (aaLy) of right-hand (ieft-ha?$) flanks The axial ress
19、ure angle aaY (or ad ) of the right-hand (left-hand7 flanks lies in an axial secTion and is the angle between the perpendicular to one of their lines of axial section at the intersection of said line with a cylinder coaxial with the hob of the diameter cylinder through the same point of intersection
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