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The problem of creating a robotic unicycle, a one-wheeled
vehicle that "rides itself" whilst balancing itself in three dimensions is an interesting problem in robotics and control theory.
The theoretical work on the unicycle problem is complemented by work on the construction of actual mechanically ridden
unicycles.
The difficulty of this problem can be compared to that of constructing a one-wheeled Segway.
In 2003, Bombardier announced a
conceptual design for just such a product, the EMBRIO, intended as a sports vehicle. It is unclear whether Bombardier intends to create a working prototype of this
vehicle.
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See also:
Trivia
- Pixar's 1987 animated film "Red's Dream" depicts a computer-animated unicycle riding itself. It is unclear to what degree
this provided motivation for the research described above.
References
- S. V. Ulyanov et. al. Soft computing for the intelligent robust control of a robotic unicycle with a new physical measure
for mechanical controllability. Soft Computing Volume 2 Issue 2 (1998) pp 73-88.
- Zenkov, DV, AM Bloch, and JE Marsden [1999] Stabilization of the Unicycle with Rider. Proc. CDC 38, 3470-3471 (pdf
format available here )
- Zenkov, DV, AM Bloch, NE Leonard and JE Marsden, Matching and Stabilization of Low-dimensional Nonholonomic Systems.
Proc. CDC, 39, (2000), 1289-1295. (pdf format available here )
- Sheng, Zaiquan; Yamafuji, Kazuo: Realization of a Human Riding a Unicycle by a Robot. Proceedings of the 1995 IEEE
International Conference on Robotics and Automation, Vol. 2 (c1995), pp 1319 - 1326
- A. Schoonwinkel, "Design and test of a computer stabilized unicycle," Ph.D. dissertation, Stanford University, California,
1987.
External links
Note: the term "unicycle" is also sometimes used in robotics to mean a generalised cart or car moving in a two-dimensional
world. This is distict from the sense of "one wheeled robot bicycle" above.
A physically realisable unicycle, in this sense, is a nonholonomic system. This is a system in which a return to the original internal (wheel) configuration
does not guarantee return to the original system (unicycle) position. In other words, the system outcome is path-dependent.
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