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GB/T 3480.3-2021 English PDF

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GB/T 3480.3-2021: Calculation of load capacity of spur and helical gears - Part 3: Calculation of tooth bending strength
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GB/T 3480.3-2021English1024 Add to Cart 7 days [Need to translate] Calculation of load capacity of spur and helical gears - Part 3: Calculation of tooth bending strength Valid GB/T 3480.3-2021

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Basic data

Standard ID GB/T 3480.3-2021 (GB/T3480.3-2021)
Description (Translated English) Calculation of load capacity of spur and helical gears - Part 3: Calculation of tooth bending strength
Sector / Industry National Standard (Recommended)
Classification of Chinese Standard J17
Word Count Estimation 54,590
Issuing agency(ies) State Administration for Market Regulation, China National Standardization Administration

GB/T 3480.3-2021: Calculation of load capacity of spur and helical gears - Part 3: Calculation of tooth bending strength


---This is a DRAFT version for illustration, not a final translation. Full copy of true-PDF in English version (including equations, symbols, images, flow-chart, tables, and figures etc.) will be manually/carefully translated upon your order.
Calculation of load capacity of spur and helical gears-Part 3.Calculation of tooth bending strength ICS 21.200 J17 National Standards of People's Republic of China Partly replace GB/T 3480-1997 Calculation of load capacity of spur gears and helical gears Part 3.Calculation of Bending Strength of Gear Tooth (ISO 6336-3.2019, IDT) Released on 2021-04-30 2021-11-01 implementation State Administration of Market Supervision and Administration Issued by the National Standardization Management Committee

Table of contents

Preface Ⅴ Introduction Ⅵ 1 Scope 1 2 Normative references 1 3 Terms, definitions, symbols and abbreviations 2 3.1 Terms and definitions 2 3.2 Symbols and abbreviations 2 4 Gear broken teeth and safety factor 7 5 Basic formula 7 5.1 Overview 7 5.2 Bending strength safety factor (to prevent gear teeth from breaking) SF 7 5.3 Calculated value of bending stress σF 8 5.3.1 Overview 8 5.3.2 Method A 8 5.3.3 Method B 8 5.4 Permissible tooth root bending stress σFP 9 5.4.1 Overview 9 5.4.2 The principle, conditional assumptions and application of the method for determining the allowable tooth root bending stress σFP 9 5.4.3 Allowable tooth root bending stress σFP. Method B 10 5.4.4 Permissible tooth root bending stress σFP under limited life and high cycle fatigue life. Method B 10 6 Tooth profile factor YF 11 6.1 Overview 11 6.2 Calculation of tooth profile coefficient YF. Method B 12 6.2.1 Overview 12 6.2.2 Parameters of equivalent gear 14 6.2.3 The normal chord length SFn, the tooth root fillet radius ρF, and the bending arm hFe 14 at the dangerous section of the external gear generated by the hob 6.2.4 The normal chord length SFn, the tooth root fillet radius ρF, the dangerous section of the external gear generated by the gear shaper Bending arm hFe 15 6.2.5 The normal chord length SFn, the tooth root fillet radius ρF, the dangerous section of the internal gear generated by the gear shaper Bending arm hFe 18 7 Stress correction factor YS 18 7.1 Basic usage 18 7.2 Stress correction factor YS (Method B) 19 7.3 Stress correction factor for gears with stepped roots 19 7.4 Stress correction factor YST 20 related to the size of the test gear 8 Helix angle coefficient Yβ 20 8.1 Overview 20 8.2 Graphical values 20 8.3 Analytical value 20 9 Flange thickness factor YB 21 9.1 Overview 21 9.2 Graphical values 21 9.3 Analytical value 21 9.3.1 External gear 21 9.3.2 Internal gear 22 10 Tooth height coefficient YDT 22 10.1 Overview 22 10.2 Graphical values 22 10.3 Analytical values 22 11 Bending durability limit 23 11.1 Overview 23 11.2 Endurance limit obtained by Method A 23 11.3 Endurance limit of relevant σFlim and σFE values obtained by method B 23 12 Flexural strength life factor YNT 23 12.1 Overview 23 12.2 Life factor YNT. Method A 23 12.3 Life factor YNT. Method B 24 12.3.1 Overview 24 12.3.2 Graphical values 24 12.3.3 Analytical values 24 13 Tooth root fillet sensitivity coefficient YδT and relative tooth root fillet sensitivity coefficient YδrelT 25 13.1 Basic definition 25 13.2 Definitions of various tooth root fillet sensitivity coefficients 25 13.2.1 Overview 25 13.2.2 Method A 25 13.2.3 Method B 25 13.3 Method B Relative Tooth Root Fillet Sensitivity Coefficient YδrelT 26 13.3.1 Graphical values 26 13.3.2 Analytical value 29 14 Tooth root surface condition coefficient YR, YRT and relative tooth root surface condition coefficient YRrelT 31 14.1 The effect of surface conditions 31 14.2 Surface condition factor and relative surface condition factor 31 14.2.1 Overview 31 14.2.2 Method A 31 14.2.3 Method B 31 14.3 Relative surface condition factor YRrelT. Method B 31 14.3.1 Graphical values 31 14.3.2 Analytical Value 32 15 Size factor YX 33 15.1 Overview 33 15.2 Method A dimension factor YX 33 15.3 Method B size factor YX 33 15.3.1 Overview 33 15.3.2 Graphical values under ultimate durability and static strength 33 15.3.3 Analytical value 34 Appendix A (Normative Appendix) Permissible tooth root bending stress σFP---obtained through notched specimen or smooth specimen respectively 36 Appendix B (informative appendix) Reference value of average stress influence coefficient YM 43 Appendix C (informative appendix) Deduction formula for determining normal load of spur gear 45 Appendix NA (informative appendix) Relevant national standards and international standards comparison 46 Reference 47

Foreword

GB/T 3480 "Calculation of Load Capacity of Spur Gears and Helical Gears" is divided into the following 5 parts. ---Part 1.Basic principles, overview and general influence coefficient; ---Part 2.Calculation of tooth surface contact strength (pitting); ---Part 3.Calculation of the bending strength of gear teeth; ---Part 5.Strength and quality of materials; ---Part 6.Calculation of service life under variable load conditions. This part is Part 3 of GB/T 3480. This section was drafted in accordance with the rules given in GB/T 1.1-2009. This part replaces part of the content in GB/T 3480-1997 "Calculation Method for Carrying Capacity of Involute Cylindrical Gears". Compared with GB/T 3480-1997, the main technical changes in this part are as follows. ---This part adopts ISO 6336-3.2019, which only specifies the calculation of the bending strength of gear teeth, and does not involve the basic requirements specified in ISO 6336-1. Principle, overview and general influence coefficient and tooth surface contact strength (pitting) calculation specified in ISO 6336-2; ---Modified some terms, such as "tooth direction" changed to "helical line", "tooth profile" changed to "tooth profile", "longitudinal" changed to "axial", etc.; --- Increase the load factor Kγ [see formula (3)]; ---Modified the calculation formula of the helix angle coefficient Yβ related to the bending fatigue strength [see formula (66)]; ---The structure of the main text and the content of the appendix have been greatly adjusted. The translation method used in this part is equivalent to ISO 6336-3.2019 ``Calculation of Load Capacity of Spur Gears and Helical Gears Part 3.Gear Curved Calculation of bending strength. The Chinese documents that have a consistent correspondence with the international documents cited in this section are as follows. ---GB/T 3480.1-2019 Calculation of load-carrying capacity of spur gears and helical gears Part 1.Basic principles, overview and general effects Coefficient (ISO 6336-1.2006, IDT); ---GB/T 3480.5-2008 spur gear and helical gear load capacity calculation part 5.material strength and quality (ISO 6336-5.2003, IDT). This section also made the following editorial changes. --- Change "χ*K" in Table 2 of ISO 6336-3.2019 to "χ*k"; ---Delete the interpretation of the symbol σFP in ISO 6336-3.2019 formula (3); --- Change "σPlim" in ISO 6336-3.2019 formula (A.2) to "σplim". ---Added informative appendix NA. This part is proposed and managed by the National Gear Standardization Technical Committee (SAC/TC52). Drafting organizations of this section. Zhengzhou China Railway Transportation Equipment Technology Co., Ltd., China Machinery Productivity Promotion Center, Zhengzhou Machinery Research Co., Ltd., Xi'an Fast Automobile Transmission Co., Ltd., Hunan University, Zhengzhou Jiangyu Machinery Co., Ltd., Shandong Huacheng Zhongde Transmission Equipment Co., Ltd. Company, Suzhou Green Control Transmission Technology Co., Ltd., Zhengzhou High-end Equipment and Information Industry Technology Research Institute Co., Ltd., Jiangsu Zhonggong High-end Equipment Research Institute Co., Ltd. The main drafters of this section. Liu Zhongming, Wang Wei, Wang Zhigang, Feng Nan, Li Haixia, Liu Yi, Zhou Changjiang, Ding Wei, Ju Guoqiang, Li Jinfeng, Yang Haihua, Sun Yibo, Wang Yingying, Fan Ruili, Guan Hongjie, Zhang Kun, Zhang Jingcai, Wang Changlu, Hou Shengwen, Zheng Ming, Cao Jingyu, Zhang Yuanguo, Wang Congfu, Ding Jun, Li Feng. The previous releases of the standards replaced by this part are as follows. ---GB/T 3480-1983, GB/T 3480-1997.

Introduction

ISO 6336 (all parts) is a standard (GB) and technical specification (TS) whose general title is "Calculation of Load Capacity of Spur Gears and Helical Gears" And technical report (TR), see Table 1.among them. ---The standard provides a widely accepted and proven calculation method; ---Technical specifications provide calculation methods that still need to be further developed; ---The technical report provides valid data, such as calculation examples. The content of ISO 6336 series Part 1 to Part 19 covers the fatigue analysis when calculating the bearing capacity of gears; Part 20 to Part 20 The content of part 29 mainly relates to the friction performance of tooth surface contact under lubrication conditions; the content of part 30 to part 39 is a calculation example. The ISO 6336 series can add new parts in the future to explain the situation reflected by some standard users. According to the ISO 6336 series of standards (see Table 1), the calculation of the specification can only be used for the parts specified in the standard, and cannot be used for special zero Pieces. When further calculations are required, the relevant clauses or parts of the ISO 6336 series need to be specified. When using technical specifications as a special design It is necessary to obtain the consent of the manufacturer and the buyer in advance when the acceptance criteria are met. Table 1 ISO 6336 series (as of the state before the publication of this part) Technical Report of Standard Technical Specification for Calculation of Load Capacity of Spur Gears and Helical Gears Part 1.Basic principles, overview and general influence coefficient√ Part 2.Calculation of tooth surface contact strength (pitting corrosion) √ Part 3.Calculation of bending strength of gear teeth√ Part 4.Calculation of Tooth Surface Fracture Bearing Capacity √ Part 5.Strength and quality of materials √ Part 6.Service life calculation under variable load conditions√ Part 20.Gluing load capacity calculation (also applicable to helical gears and hypoid gears) Flash temperature method (instead of ISO /T R13898-1) Part 21.Gluing load capacity calculation (also applicable to helical gears and hypoid gears) Integration method (replaces ISO /T R13898-2) Part 22.Calculation of micropitting corrosion bearing capacity (replaces ISO /T R15144-1) √ Part 30.Application examples of ISO 6336 Part 1, 2, 3, 5 √ Part 31.Calculation example of micropitting corrosion bearing capacity (replaces ISO /T R15144-2) √ The maximum tensile stress at the root of the gear (in the direction of the tooth height) should not exceed the allowable bending stress of the material, which is to determine the bending strength of the gear tooth basis. This tensile stress occurs at the "stretched fillet" of the working tooth side. If the load induces cracks, it will usually appear first in the generation of compressive stress. Within the fillet of the force, that is, within the "compression fillet" of the non-working tooth side. When the loading direction is unidirectional and a general tooth profile, this kind of compression crack is very Less expansion causes gear failure. The initial crack originating from the stretched fillet is most likely to occur crack propagation, which will eventually cause Invalidate. During the operation of the gear, when the gear teeth bear a bidirectional load (such as an "idler"), the load it can bear is less than the unidirectional load it can bear. in In this case, the entire stress variation range is more than twice the tensile stress of the tooth root fillet of the loaded flank, and it should be considered when determining its allowable stress. Up to this point (see ISO 6336-5). When the gear rim is thinner and the thickness at the tooth root becomes narrower (especially for some internal gears), the initial cracks usually appear in the compression Fillet on the side. In this case, fatigue fracture of the rim itself may occur, so special research is necessary. See Chapter 1. Several methods for calculating critical tooth root stress and evaluating related influence coefficients have been explained, see ISO 6336-1. Calculation of load capacity of spur gears and helical gears Part 3.Calculation of Bending Strength of Gear Tooth Important note---Users who use this part of GB/T 3480 should note that when using the method of this part, the large helix angle (β >30°) and When calculating a gear with a large normal pressure angle (αn >25°), the calculation result needs to be confirmed empirically, such as Method A.

1 Scope

This part of GB/T 3480 specifies an involute with a certain rim thickness (external tooth SR >0.5ht and internal tooth SR >1.75mn) The basic formula for calculating the bending stress of cylindrical inner and outer spur gears and helical gears. This section considers all the loads caused by the gears The factors that affect the root stress of the tooth can be quantitatively evaluated. In practice, internal gears may have a failure shape that is different from gear bending fatigue. Formula, for example, the crack starts from the tooth root circle and expands radially outward. The calculation results in this section cannot ensure that the failure modes of non-bending fatigue are adequate. Enough safety assessment. This part includes experimental tests and theoretical research conducted by Hirt [11], Strasser [14] and Brossmann [10]. Calculation The results are consistent with other methods (references [5], [6], [7] and [12]). The formulas given in this section are applicable to comply with GB/T 1356 by The tooth profile of the cylindrical gear processed by the basic rack-type tool can also be used for the equivalent gear end surface coincidence εαn is less than 2.5 and can be combined with other basic racks. Conjugate tooth profile. The bearing capacity derived from the allowable bending stress is called the "bending strength of gear teeth". This method of calculating the intensity is similar to other similar methods. The method results are consistent, which has been explained in the "scope" in ISO 6336-1. If this section is not applicable, refer to Chapter 4 of ISO 6336-1.2019.

2 Normative references

The following documents are indispensable for the application of this document. For dated reference documents, only the dated version applies to this article Pieces. For undated reference documents, the latest version (including all amendments) is applicable to this document. GB/T 1356-2001 Standard basic rack tooth profile for cylindrical gears for general machinery and heavy machinery (idtISO 53.1998) GB/T 3374.1-2010 Gear terms and definitions Part 1.Geometric definitions (ISO 1122-1.1998, IDT) GB/T 3505-2009 Product Geometric Technical Specification (GPS) Surface structure profile method terms, definitions and surface structure parameters (ISO 4287.1997, IDT) GB/T 10610-2009 Geometric Technical Specifications for Products (GPS) The rules and methods of surface structure profile method for evaluating surface structure Method (ISO 4288.1996, IDT) ISO 6336-1 spur gear and helical gear load capacity calculation part 1.basic principles, overview and general influence coefficient (Calcula- tionofloadcapacityofspurandhelicalgears-Part 1.Basicprinciples,introductionandgeneralinflu- encefactors) ISO 6336-5 spur gears and helical gears load capacity calculation part 5.material strength and quality (Calculation of load capacityofspurandhelicalgears-Part 5.Strengthandqualityofmaterials)

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