tgallifet
Mechanical
- Sep 20, 2006
- 7
Hi,
This is my first post here. I was directed here several times after searching Google and found several answers, so I decided to try this.
Here is my dilema. I am designing a journal bearing with rotating housing. The shaft is static and made of steel and the housing is made of steel with a pressed-in Be-Cu bushing. We want to be sure that the bushing will stay static with the housing.
As the housing rotates, there is a "wave" effect at the shaft and bushing sliding surface due to the contact deformation between the two cylinders. The deformation of the compliant material (bushing) is related to its thickness; the thinner it is, the smaller the "wave" is. However, the thinner the bushing is, the less "clamping" (shear)can be achieved through press-fit. There must be a happy middle. Do you have any idea on how to aproach this problem?
An other question. I tried to do an analysis of the contact between two cylinder using hertzian equations. What are the assumptions/limits of these equations. With the common equations, it is possible to find a contact width larger that the cylinders diameter !!! Something must be up... I do not have the derivations of these equations, so I am clueless...
Thanks.
This is my first post here. I was directed here several times after searching Google and found several answers, so I decided to try this.
Here is my dilema. I am designing a journal bearing with rotating housing. The shaft is static and made of steel and the housing is made of steel with a pressed-in Be-Cu bushing. We want to be sure that the bushing will stay static with the housing.
As the housing rotates, there is a "wave" effect at the shaft and bushing sliding surface due to the contact deformation between the two cylinders. The deformation of the compliant material (bushing) is related to its thickness; the thinner it is, the smaller the "wave" is. However, the thinner the bushing is, the less "clamping" (shear)can be achieved through press-fit. There must be a happy middle. Do you have any idea on how to aproach this problem?
An other question. I tried to do an analysis of the contact between two cylinder using hertzian equations. What are the assumptions/limits of these equations. With the common equations, it is possible to find a contact width larger that the cylinders diameter !!! Something must be up... I do not have the derivations of these equations, so I am clueless...
Thanks.