The implementation of flexible instruments in surgery necessitates high motion and force fidelity and good controllability of the tip. However, the positional accuracy and the force transmission of these instruments are jeopardized by the friction, the clearance, and the inherent compliance of the instrument. The surgical instrument is modeled as a series of interconnected spatial beam elements. The endoscope is modeled as a rigid curved tube. The stiffness, damping, and friction are defined in order to calculate the interaction between the instrument and the tube. The effects of various parameters on the motion and force transmission behavior were studied for the axially-loaded and no-load cases. The simulation results showed a deviation of 1.8% in the estimation of input force compared with the analytical capstan equation. The experimental results showed a deviation on the order of 1.0%. The developed flexible multibody model is able to demonstrate the characteristic behavior of the flexible instrument for both the translational and rotational input motion for a given set of parameters. The developed model will help us to study the effects of various parameters on the motion and force transmission of the instrument.
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January 2014
Research-Article
Flexible Multibody Modeling of a Surgical Instrument Inside an Endoscope
Jitendra P. Khatait,
Jitendra P. Khatait
1
Mechanical Automation and Mechatronics,
Faculty of Engineering Technology,
e-mail: j.p.khatait@utwente.nl
Faculty of Engineering Technology,
University of Twente
,AE Enschede 7500
, The Netherlands
e-mail: j.p.khatait@utwente.nl
1Corresponding author.
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Dannis M. Brouwer,
Dannis M. Brouwer
Mechanical Automation and Mechatronics,
Faculty of Engineering Technology,
Faculty of Engineering Technology,
University of Twente
,AE Enschede 7500
, The Netherlands
;Demcon Advanced Mechatronics
,PH Enschede 7521
, The Netherlands
Search for other works by this author on:
J. P. Meijaard,
J. P. Meijaard
Mechanical Automation and Mechatronics,
Faculty of Engineering Technology,
Faculty of Engineering Technology,
University of Twente
,AE Enschede 7500
, The Netherlands
;Olton Engineering Consultancy
,BC Enschede 7514
, The Netherlands
Search for other works by this author on:
Just L. Herder
Just L. Herder
Mechanical Automation and Mechatronics,
Faculty of Engineering Technology,
Faculty of Engineering Technology,
University of Twente
,AE Enschede 7500
, The Netherlands
Search for other works by this author on:
Jitendra P. Khatait
Mechanical Automation and Mechatronics,
Faculty of Engineering Technology,
e-mail: j.p.khatait@utwente.nl
Faculty of Engineering Technology,
University of Twente
,AE Enschede 7500
, The Netherlands
e-mail: j.p.khatait@utwente.nl
Dannis M. Brouwer
Mechanical Automation and Mechatronics,
Faculty of Engineering Technology,
Faculty of Engineering Technology,
University of Twente
,AE Enschede 7500
, The Netherlands
;Demcon Advanced Mechatronics
,PH Enschede 7521
, The Netherlands
J. P. Meijaard
Mechanical Automation and Mechatronics,
Faculty of Engineering Technology,
Faculty of Engineering Technology,
University of Twente
,AE Enschede 7500
, The Netherlands
;Olton Engineering Consultancy
,BC Enschede 7514
, The Netherlands
Just L. Herder
Mechanical Automation and Mechatronics,
Faculty of Engineering Technology,
Faculty of Engineering Technology,
University of Twente
,AE Enschede 7500
, The Netherlands
1Corresponding author.
Contributed by the Design Engineering Division of ASME for publication in the Journal of Computational and Nonlinear Dynamics. Manuscript received November 20, 2012; final manuscript received November 13, 2013; published online December 9, 2013. Assoc. Editor: Aki Mikkola.
J. Comput. Nonlinear Dynam. Jan 2014, 9(1): 011018 (11 pages)
Published Online: December 9, 2013
Article history
Received:
November 20, 2012
Revision Received:
November 13, 2013
Citation
Khatait, J. P., Brouwer, D. M., Meijaard, J. P., Aarts, R. G. K. M., and Herder, J. L. (December 9, 2013). "Flexible Multibody Modeling of a Surgical Instrument Inside an Endoscope." ASME. J. Comput. Nonlinear Dynam. January 2014; 9(1): 011018. https://doi.org/10.1115/1.4026059
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