BSI PD ISO/TS 10300-20:2021
$142.49
Calculation of load capacity of bevel gears – Calculation of scuffing load capacity. Flash temperature method
Published By | Publication Date | Number of Pages |
BSI | 2021 | 30 |
This document provides a calculation method for bevel and hypoid gears regarding scuffing based on experimental and theoretical investigation[ 7]. This calculation method is a flash temperature method.
The formulae in this document are intended to establish uniformly acceptable methods for calculating scuffing resistance of straight, helical (skew), spiral bevel, Zerol and hypoid gears made of steel. They are applicable equally to tapered depth and uniform depth teeth. Hereinafter, the term “bevel gear” refers to all of these gear types; if not the case, the specific forms are identified.
A calculation method of the scuffing load capacity of bevel and hypoid gears based on an integral temperature method is not available when this document is published.
The formulae in this document are based on virtual cylindrical gears and restricted to bevel gears whose virtual cylindrical gears have transverse contact ratios of ?v ? < 2. The results are valid within the range of the applied factors as specified in ISO 10300-1 (see ISO 6336-2). Additionally, the given relations are valid for bevel gears of which the sum of profile shift coefficients of pinion and wheel is zero (see ISO 23509).
PDF Catalog
PDF Pages | PDF Title |
---|---|
2 | National foreword |
6 | Foreword |
7 | Introduction |
9 | 1 Scope 2 Normative references 3 Terms and definitions |
10 | 4 Symbols |
12 | 5 Virtual cylindrical gear 5.1 General 5.2 Local geometry parameters 5.2.1 Transverse path of contact |
14 | 5.2.2 Length of contact lines |
15 | 5.2.3 Local equivalent radius of curvature, ρrel,Y |
16 | 5.2.4 Local load sharing factor, XLS,Y |
17 | 6 Stresses and velocities 6.1 Local modified contact stress, σH,mod,Y 6.2 Sliding and sum of velocities |
19 | 6.3 Local relative lubricating film thickness, λz,Y |
21 | 6.4 Local coefficient of friction, µY |
22 | 7 Local contact temperature, θC,Y 7.1 General 7.2 Power losses influencing the bulk temperature 7.2.1 General 7.2.2 Method A 7.2.3 Method B 7.2.4 Method C 7.3 Bulk temperature, θM 7.3.1 General |
23 | 7.3.2 Method A 7.3.3 Method B |
24 | 7.3.4 Tip relief factor, XCA 7.4 Local flash temperature, θfl,Y |
25 | 8 Permissible contact temperature 8.1 Limit temperature from scuffing test, θS,DIN |
27 | 8.2 Permissible temperature, θSC 8.3 Permissible scuffing temperature, θS,Y |
28 | 9 Local safety factor, SS,Y |
29 | Bibliography |