Skip to main content
Loading
Home
Store
About
Contact
Create Account
Cart
Facebook
Twitter
LinkedIn
Toggle search
Toggle navigation
Keyword Search
Sign In
This item is inactive
Continue Shopping
View Cart
Loading
CustomProperty
Calculation of the Tooth Root Load Carrying Capacity of Beveloid Gears Authors: C. Brecher, M. Brumm and J. Henser
13FTM10
In this paper, two developed methods of tooth root load carrying capacity calculations for beveloid gears with parallel axes are presented. The first method calculates the tooth root load carrying capacity in an FE-based approach. The initial step of the method is the manufacturing simulation in the WZL software GearGenerator. The manufacturing simulation calculates the 3D geometry of the beveloid gears by simulating the generating grinding process. The next step is an FE-based (finite element) tooth contact analysis with the WZL software ZaKo3D which is able to calculate the tooth root stresses of several gear types during the meshing. From these stresses and further parameters (e.g., local material properties) the tooth root load carrying capacity is calculated in an approach which is based on the weakest link model of Weibull.
The second method uses analytic formulas to calculate the tooth root load carrying capacity of beveloid gears. In this method the tooth root load carrying capacity of beveloid gears is compared to the tooth root load carrying capacity of cylindrical gears. The effects which are observed during this comparison are described and formulas are derived to take these effects into account. Finally both methods are applied to a test gear. The methods are compared to each other and to tests on beveloids gears with parallel axes in test bench trials.
ISBN: 978-1-61481-067-4 Pages: 19
Discounted member price:
65.00
Your price:
85.00
You could save:
23.5%
Quantity:
Similar products
20FTM01
20FTM02
20FTM03
20FTM04
20FTM05
20FTM06
Annual Conference
An engaging three-day event you won't want to miss.
Register Now
{1}
##LOC[OK]##
{1}
##LOC[OK]##
##LOC[Cancel]##
{1}
##LOC[OK]##
##LOC[Cancel]##