Abstract
The remote centre of motion (RCM) mechanisms are increasingly used to develop robotic surgical systems. Currently, parallelogram-based planar RCM mechanism are often combined with single revolute joint to deliver the two degrees of freedom (DOFs) required in the minimally-invasive surgical applications. However, parallelogram-based planar RCM mechanisms encounter issues associated with device footprint, which compromise optimal surgical functioning. The dual-triangular linkage (DT-linkage) with RCM is proposed in the attempt to replace the parallelogram-based linkageand resolve the footprint issue. This paper presents the work on the design and static analysis of cable basedauxiliary mechanism for DT-linkage. The aim is to achieve backlash-free and singularity-free mechanical constraint, such that the ROM of the original DT-linkage can be doubled without expanding the device footprint. A constraint approach is conducted to solve for the force within the cable sections. The analytical solution at singular configuration indicates tension in all cable sections hence proved the functioning of the cable constraint. By utilising the QR decomposition, the numerical solution of minimum required cable stiffness is also calculated from the constraint approach.
Original language | English |
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Title of host publication | The 4th Joint International Conference on Multibody System Dynamics (IMSD 2016) |
Subtitle of host publication | May 29 – June 2, 2016, Montreal, Canada [proceedings] |
Editors | Laszlo Kovacs, Alfonso Callejo, Maxime Raison |
Publisher | McGill University |
Number of pages | 17 |
ISBN (Electronic) | 9780968282793 |
Publication status | Published - 2016 |
Event | Joint International Conference on Multibody System Dynamics 2016 - Montréal Quebec, Canada Duration: 29 May 2016 → 2 Jun 2016 Conference number: 4th http://www.cim.mcgill.ca/imsd2016/ |
Conference
Conference | Joint International Conference on Multibody System Dynamics 2016 |
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Abbreviated title | IMSD 2016 |
Country/Territory | Canada |
City | Montréal Quebec |
Period | 29/05/16 → 2/06/16 |
Internet address |