We are grateful to Chirikjian for his in-depth analysis and insightful comments [1] on our tutorial review [2], which complement nicely our main discussion on how Lie group methods can be effectively used for robot dynamics. There is considerable machinery from the theory of Lie groups and differential geometry that impact robot dynamics, and more generally nonlinear mechanics, and Chirikjian's commentary offers a deeper but still very much readable discussion of Lie group essentials that our review paper did not cover. Chirikjian also provides important context to our review by further pointing out the past literature on robot dynamics that is not based on Lie group methods, e.g., recursive methods for inverse and forward dynamics based on classical Denavit–Hartenberg kinematic representations. Finally, the discussion and additional references pointed out by Chirikjian on Lie group methods for modeling constrained multibody systems, and connections with variational integrators and...
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January 2018
Closures
Closure to “Discussion of ‘Geometric Algorithms for Robot Dynamics: A Tutorial Review'” (Park, F. C., Kim, B., Jang, C., and Hong, J., 2018, ASME Appl. Mech. Rev., 70(1), p. 010803)
Frank C. Park,
Frank C. Park
Department of Mechanical and Aerospace Engineering,
Seoul National University,
Seoul 08826, South Korea
e-mail: fcp@snu.ac.kr
Seoul National University,
Seoul 08826, South Korea
e-mail: fcp@snu.ac.kr
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Beobkyoon Kim,
Beobkyoon Kim
Department of Mechanical and Aerospace Engineering,
Seoul National University,
Seoul 08826, South Korea
Seoul National University,
Seoul 08826, South Korea
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Cheongjae Jang,
Cheongjae Jang
Department of Mechanical and Aerospace Engineering,
Seoul National University,
Seoul 08826, South Korea
Seoul National University,
Seoul 08826, South Korea
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Jisoo Hong
Jisoo Hong
Department of Mechanical and Aerospace Engineering,
Seoul National University,
Seoul 08826, South Korea
Seoul National University,
Seoul 08826, South Korea
Search for other works by this author on:
Frank C. Park
Department of Mechanical and Aerospace Engineering,
Seoul National University,
Seoul 08826, South Korea
e-mail: fcp@snu.ac.kr
Seoul National University,
Seoul 08826, South Korea
e-mail: fcp@snu.ac.kr
Beobkyoon Kim
Department of Mechanical and Aerospace Engineering,
Seoul National University,
Seoul 08826, South Korea
Seoul National University,
Seoul 08826, South Korea
Cheongjae Jang
Department of Mechanical and Aerospace Engineering,
Seoul National University,
Seoul 08826, South Korea
Seoul National University,
Seoul 08826, South Korea
Jisoo Hong
Department of Mechanical and Aerospace Engineering,
Seoul National University,
Seoul 08826, South Korea
Seoul National University,
Seoul 08826, South Korea
Manuscript received December 11, 2017; final manuscript received December 12, 2017; published online February 7, 2018. Editor: Harry Dankowicz.
Appl. Mech. Rev. Jan 2018, 70(1): 016002 (1 pages)
Published Online: February 7, 2018
Article history
Received:
December 11, 2017
Revised:
December 12, 2017
Connected Content
This is a companion to:
Geometric Algorithms for Robot Dynamics: A Tutorial Review
Citation
Park, F. C., Kim, B., Jang, C., and Hong, J. (February 7, 2018). "Closure to “Discussion of ‘Geometric Algorithms for Robot Dynamics: A Tutorial Review'” (Park, F. C., Kim, B., Jang, C., and Hong, J., 2018, ASME Appl. Mech. Rev., 70(1), p. 010803)." ASME. Appl. Mech. Rev. January 2018; 70(1): 016002. https://doi.org/10.1115/1.4039079
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