BSI PD ISO/TS 6336-21:2022
$167.15
Calculation of load capacity of spur and helical gears – Part 21: Calculation of scuffing load capacity — Integral temperature method
Published By | Publication Date | Number of Pages |
BSI | 2022 | 44 |
PDF Catalog
PDF Pages | PDF Title |
---|---|
2 | National foreword |
6 | Foreword |
7 | Introduction |
9 | 1 Scope 2 Normative references 3 Terms and definitions 3.1 Terms and definitions 3.2 Symbols and units |
12 | 4 Field of application 4.1 General 4.2 Scuffing damage |
13 | 4.3 Integral temperature criterion 5 Influence factors 5.1 Mean coefficient of friction, μmC |
15 | 5.2 Run-in factor, XE |
16 | 5.3 Thermal flash factor, XM |
17 | 5.4 Pressure angle factor, Xαβ 6 Calculation 6.1 Cylindrical gears 6.1.1 General |
18 | 6.1.2 Scuffing safety factor, SintS 6.1.3 Permissible integral temperature, ϑintP 6.1.4 Integral temperature, ϑint 6.1.5 Flash temperature at pinion tooth tip, ϑflaE |
19 | 6.1.6 Bulk temperature, ϑM 6.1.7 Mean coefficient of friction, μmC |
20 | 6.1.8 Run-in factor, XE 6.1.9 Thermal flash factor, XM 6.1.10 Pressure angle factor, Xαβ 6.1.11 Geometry factor at tip of pinion, XBE 6.1.12 Approach factor, XQ |
21 | 6.1.13 Tip relief factor, XCa |
23 | 6.1.14 Contact ratio factor, Xε |
25 | 6.2 Scuffing integral temperature 6.2.1 General |
26 | 6.2.2 Scuffing integral temperature, ϑintS |
30 | 6.2.3 Relative welding factor, XWrelT |
31 | Annex A (informative) Examples |
38 | Annex B (informative) Contact-time-dependent scuffing temperature |
43 | Bibliography |