A compact formulation for constant velocity joint kinematics. (March 2018)
- Record Type:
- Journal Article
- Title:
- A compact formulation for constant velocity joint kinematics. (March 2018)
- Main Title:
- A compact formulation for constant velocity joint kinematics
- Authors:
- Cardozo, William Schroeder
Weber, Hans Ingo - Abstract:
- Highlights: Compact method to analyze the constant velocity joint kinematics (CVJ). The CVJ model requires only one rotation around the Euler vector defined in a plane. Direct method to calculate the position of the spheres for two race track shapes. The proposed compact kinematics model leads to a more compact dynamic model of the CVJ. Abstract: This work presents a compact method to analyze the constant velocity joint (CVJ) kinematics. Almost every front-wheel drive cars have four CVJs in the front axle. In the literature, general purpose multi-body dynamics software gives the full dynamics and force analysis through numerical simulations of CVJs. If the CVJ is part of a more complex system, the general purpose software requires too much computational effort. The modeling of a CVJ as a double cardan offers a bypass to this limitation using three sequential rotations around orthogonal axes, which lead from the input axis to the output axis of the joint. In this work, the CVJ model requires only one rotation around the Euler vector defined in a plane. A physical explanation for this single rotation is presented. A kinematic analysis is presented with focus on the output axis embarked angular velocity. A direct method to calculate the position of the spheres for two race track shapes is proposed. The results section presents the movement visualization of the system and the embarked angular velocity for particulars cases. The advantage of the proposed compact kinematics modelHighlights: Compact method to analyze the constant velocity joint kinematics (CVJ). The CVJ model requires only one rotation around the Euler vector defined in a plane. Direct method to calculate the position of the spheres for two race track shapes. The proposed compact kinematics model leads to a more compact dynamic model of the CVJ. Abstract: This work presents a compact method to analyze the constant velocity joint (CVJ) kinematics. Almost every front-wheel drive cars have four CVJs in the front axle. In the literature, general purpose multi-body dynamics software gives the full dynamics and force analysis through numerical simulations of CVJs. If the CVJ is part of a more complex system, the general purpose software requires too much computational effort. The modeling of a CVJ as a double cardan offers a bypass to this limitation using three sequential rotations around orthogonal axes, which lead from the input axis to the output axis of the joint. In this work, the CVJ model requires only one rotation around the Euler vector defined in a plane. A physical explanation for this single rotation is presented. A kinematic analysis is presented with focus on the output axis embarked angular velocity. A direct method to calculate the position of the spheres for two race track shapes is proposed. The results section presents the movement visualization of the system and the embarked angular velocity for particulars cases. The advantage of the proposed compact kinematics model is that it leads to a more compact dynamic model of the CVJ. … (more)
- Is Part Of:
- Mechanism and machine theory. Volume 121(2018)
- Journal:
- Mechanism and machine theory
- Issue:
- Volume 121(2018)
- Issue Display:
- Volume 121, Issue 2018 (2018)
- Year:
- 2018
- Volume:
- 121
- Issue:
- 2018
- Issue Sort Value:
- 2018-0121-2018-0000
- Page Start:
- 1
- Page End:
- 14
- Publication Date:
- 2018-03
- Subjects:
- Rzeppa -- Homokinetic -- Joint -- Powertrain
Machine theory -- Periodicals
Machinery -- Periodicals
Machines -- Périodiques
Génie mécanique -- Périodiques
Machine theory
Machinery
Periodicals
621.81 - Journal URLs:
- http://www.sciencedirect.com/science/journal/0094114X ↗
http://www.elsevier.com/journals ↗ - DOI:
- 10.1016/j.mechmachtheory.2017.10.009 ↗
- Languages:
- English
- ISSNs:
- 0094-114X
- Deposit Type:
- Legaldeposit
- View Content:
- Available online (eLD content is only available in our Reading Rooms) ↗
- Physical Locations:
- British Library DSC - 5424.570800
British Library DSC - BLDSS-3PM
British Library HMNTS - ELD Digital store - Ingest File:
- 5581.xml