The brachistochronic motion of a vertical disk rolling on a horizontal plane without slip
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Publication:4989904
DOI10.2298/TAM171002015OzbMath1474.70011OpenAlexW2773302665MaRDI QIDQ4989904
Radoslav Radulović, Slaviša Šalinić, Aleksandar Obradović
Publication date: 27 May 2021
Published in: Theoretical and Applied Mechanics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.2298/tam171002015o
optimal controlnonholonomic constraintsCoulomb dry frictionrolling without slipbrachistochronic motion
Control of mechanical systems (70Q05) Motion of a rigid body in contact with a solid surface (70E18)
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- The brachistochrone problem for a disc
- Optimal rigid body motions. II: Minimum time solutions
- Brachistochronic motion of a multibody system with Coulomb friction
- On the motion of a disc rolling on a horizontal plane: Path controllability and feedback control
- Inclination control of the motion of a rolling disk by using a rotor
- A disk rolling on a horizontal surface without slip.
- Stabilization and control of the motion of a rolling disk
- Modelling of the motion of a disk rolling on a smooth rigid surface
- An analog of the classical brachistochrone for a disk
- Nonholonomic mechanics and control. With the collaboration of J. Baillieul, P. E Crouch, J. E. Marsden and D. Zenkov. With scientific input from P. S. Krishnaprasad and R. M. Murray
- Contribution to the determination of the global minimum time for the brachistochronic motion of a holonomic mechanical system
- Open loop strategies for the control of a disk rolling on a horizontal plane
- Mechanics of non-holonomic systems
- A new approach for the determination of the global minimum time for the Chaplygin sleigh brachistochrone problem
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