Reachability and steering of rolling polyhedra: a case study in discrete nonholonomy
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[1] Antonio Bicchi,et al. Planning Motions of Polyhedral Parts by Rolling , 2000, Algorithmica.
[2] Richard M. Murray,et al. Geometric phases and robotic locomotion , 1995, J. Field Robotics.
[3] M. Levi. Geometric phases in the motion of rigid bodies , 1993 .
[4] Eduardo Sontag,et al. Controllability of Nonlinear Discrete-Time Systems: A Lie-Algebraic Approach , 1990, SIAM Journal on Control and Optimization.
[5] S. Mitter,et al. Quantization of linear systems , 1999, Proceedings of the 38th IEEE Conference on Decision and Control (Cat. No.99CH36304).
[6] Michel Fliess,et al. A Lie-theoretic approach to nonlinear discrete-time controllability via Ritt's formal differential groups , 1981 .
[7] R. W. Brockett,et al. Asymptotic stability and feedback stabilization , 1982 .
[8] D. Normand-Cyrot,et al. An introduction to motion planning under multirate digital control , 1992, [1992] Proceedings of the 31st IEEE Conference on Decision and Control.
[9] Antonio Bicchi,et al. Dexterous manipulation through rolling , 1995, Proceedings of 1995 IEEE International Conference on Robotics and Automation.
[10] D. Delchamps. Stabilizing a linear system with quantized state feedback , 1990 .
[11] Antonio Bicchi,et al. Manipulation of polyhedral parts by rolling , 1997, Proceedings of International Conference on Robotics and Automation.
[12] L. Dai,et al. Non-holonomic Kinematics and the Role of Elliptic Functions in Constructive Controllability , 1993 .
[13] Dorothee Normand-Cyrot,et al. A group-theoretic approach to discrete-time non-linear controllability , 1981, 1981 20th IEEE Conference on Decision and Control including the Symposium on Adaptive Processes.
[14] William S. Massey,et al. Algebraic Topology: An Introduction , 1977 .
[15] Leslie E. Trotter,et al. Hermite Normal Form Computation Using Modulo Determinant Arithmetic , 1987, Math. Oper. Res..
[16] Alexander Schrijver,et al. Theory of linear and integer programming , 1986, Wiley-Interscience series in discrete mathematics and optimization.
[17] Matthew T. Mason,et al. Mechanical parts orienting: The case of a polyhedron on a table , 2005, Algorithmica.
[18] Velimir Jurdjevic. The geometry of the plate-ball problem , 1993 .
[19] Benedetto Piccoli,et al. Controllability for Discrete Systems with a Finite Control Set , 2001, Math. Control. Signals Syst..
[20] Zexiang Li,et al. Motion of two rigid bodies with rolling constraint , 1990, IEEE Trans. Robotics Autom..
[21] R. Brockett,et al. On the rectification of vibratory motion , 1989, IEEE Micro Electro Mechanical Systems, , Proceedings, 'An Investigation of Micro Structures, Sensors, Actuators, Machines and Robots'.
[22] Roger Descombes. Eléments de théorie des nombres , 1986 .
[23] D. Delchamps. Extracting state information form a quantized output record , 1990 .
[24] S. Sastry,et al. Nonholonomic motion planning: steering using sinusoids , 1993, IEEE Trans. Autom. Control..
[25] M. Berry. Quantal phase factors accompanying adiabatic changes , 1984, Proceedings of the Royal Society of London. A. Mathematical and Physical Sciences.
[26] Antonio Bicchi,et al. Rolling bodies with regular surface: controllability theory and applications , 2000, IEEE Trans. Autom. Control..
[27] M. Docarmo. Differential geometry of curves and surfaces , 1976 .
[28] Woojin Chung,et al. Design and control of the nonholonomic manipulator , 2001, IEEE Trans. Robotics Autom..
[29] A. Krener,et al. Nonlinear controllability and observability , 1977 .
[30] Kevin M. Lynch,et al. Stable Pushing: Mechanics, Controllability, and Planning , 1995, Int. J. Robotics Res..
[31] Antonio Bicchi,et al. Steering driftless nonholonomic systems by control quanta , 1998, Proceedings of the 37th IEEE Conference on Decision and Control (Cat. No.98CH36171).
[32] V. Jurdjevic. Geometric control theory , 1996 .
[33] A. Bloch,et al. Nonholonomic Control Systems on Riemannian Manifolds , 1995 .
[34] A. Agrachev,et al. An intrinsic approach to the control of rolling bodies , 1999, Proceedings of the 38th IEEE Conference on Decision and Control (Cat. No.99CH36304).
[35] M. Coleman,et al. Motions and stability of a piecewise holonomic system: The discrete Chaplygin Sleigh , 1999 .
[36] Masayuki Inaba,et al. Pivoting: A new method of graspless manipulation of object by robot fingers , 1993, Proceedings of 1993 IEEE/RSJ International Conference on Intelligent Robots and Systems (IROS '93).
[37] Vilmos Komornik,et al. On the sequence of numbers of the form $ε₀ + ε₁q + ... + ε_nq^n$, $ε_i ∈ {0,1}$ , 1998 .
[38] P. Krishnaprasad,et al. Nonholonomic mechanical systems with symmetry , 1996 .
[39] Yasumichi Aiyama,et al. Planning of graspless manipulation by multiple robot fingers , 2001, Proceedings 2001 ICRA. IEEE International Conference on Robotics and Automation (Cat. No.01CH37164).
[40] Richard M. Murray,et al. A Mathematical Introduction to Robotic Manipulation , 1994 .
[41] Antonio Bicchi,et al. On the reachability of quantized control systems , 2002, IEEE Trans. Autom. Control..
[42] Joel W. Burdick,et al. Geometric Perspectives on the Mechanics and Control of Robotic Locomotion , 1996 .
[43] Manfredo P. do Carmo,et al. Differential geometry of curves and surfaces , 1976 .
[44] Joel W. Burdick,et al. Controllability of kinematic control systems on stratified configuration spaces , 2001, IEEE Trans. Autom. Control..
[45] A. Marigo,et al. Reachability analysis for a class of quantized control systems , 2000, Proceedings of the 39th IEEE Conference on Decision and Control (Cat. No.00CH37187).