Virtual Holonomic Constraints for Euler-Lagrange Control Systems
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[1] Mitio Nagumo. Über die Lage der Integralkurven gewöhnlicher Differentialgleichungen , 1942 .
[2] Kristin Ytterstad Pettersen,et al. Virtual holonomic constraint based direction following control of planar snake robots described by a simplified model , 2014, 2014 IEEE Conference on Control Applications (CCA).
[3] J. Gravdahl,et al. Controllability and Stability Analysis of Planar Snake Robot Locomotion , 2011, IEEE Transactions on Automatic Control.
[4] Eugene Fiume,et al. Feedback control for rotational movements in feature space , 2014, Comput. Graph. Forum.
[5] Christine Chevallereau,et al. Models, feedback control, and open problems of 3D bipedal robotic walking , 2014, Autom..
[6] Pål Liljebäck,et al. Path Following Control of Planar Snake Robots Using a Cascaded Approach , 2012, IEEE Transactions on Control Systems Technology.
[7] Claudio Urrea,et al. ORBITAL STABILIZATION OF UNDERACTUATED MECHANICAL SYSTEMS , 2002 .
[8] G. Phillips. Interpolation and Approximation by Polynomials , 2003 .
[9] Leonid B. Freidovich,et al. Transverse Linearization for Controlled Mechanical Systems With Several Passive Degrees of Freedom , 2010, IEEE Transactions on Automatic Control.
[10] Pål Liljebäck,et al. A survey on snake robot modeling and locomotion , 2009, Robotica.
[11] Kristin Ytterstad Pettersen,et al. Direction following control of planar snake robots using virtual holonomic constraints , 2014, 53rd IEEE Conference on Decision and Control.
[12] R. Riener,et al. Path Control: A Method for Patient-Cooperative Robot-Aided Gait Rehabilitation , 2010, IEEE Transactions on Neural Systems and Rehabilitation Engineering.
[13] A. Shiriaev,et al. Periodic motion planning for virtually constrained Euler-Lagrange systems , 2006, Syst. Control. Lett..
[14] Alberto Isidori,et al. Nonlinear Control Systems II , 1999 .
[15] Luca Consolini,et al. Synchronizing N cart-pendulums using virtual holonomic constraints , 2012, 2012 American Control Conference (ACC).
[16] A. Isidori. Nonlinear Control Systems , 1985 .
[17] Franck Plestan,et al. Asymptotically stable walking for biped robots: analysis via systems with impulse effects , 2001, IEEE Trans. Autom. Control..
[18] M. Crampin. On the differential geometry of the Euler-Lagrange equations, and the inverse problem of Lagrangian dynamics , 1981 .
[19] Luca Consolini,et al. Induced connections on virtual holonomic constraints , 2015, 2015 54th IEEE Conference on Decision and Control (CDC).
[20] Paolo Bolzern,et al. Stabilizability and detectability of linear periodic systems , 1985 .
[21] Alberto Isidori,et al. Nonlinear control systems: an introduction (2nd ed.) , 1989 .
[22] Robert Riener,et al. ARMin: a robot for patient-cooperative arm therapy , 2007, Medical & Biological Engineering & Computing.
[23] Mohamed I. El-Hawwary,et al. Reduction theorems for stability of closed sets with application to backstepping control design , 2013, Autom..
[24] Aaron D. Ames,et al. Dynamically stable bipedal robotic walking with NAO via human-inspired hybrid zero dynamics , 2012, HSCC '12.
[25] Koushil Sreenath,et al. MABEL, a new robotic bipedal walker and runner , 2009, 2009 American Control Conference.
[26] J. Burdick,et al. Implications of Assist-As-Needed Robotic Step Training after a Complete Spinal Cord Injury on Intrinsic Strategies of Motor Learning , 2006, The Journal of Neuroscience.
[27] Kristin Ytterstad Pettersen,et al. Maneuvering Control of Planar Snake Robots Using Virtual Holonomic Constraints , 2016, IEEE Transactions on Control Systems Technology.
[28] Tetsuya Iwasaki,et al. Serpentine locomotion with robotic snakes , 2002 .
[29] M. Spong,et al. Robot Modeling and Control , 2005 .
[30] Ruggero Maria Santilli,et al. Foundations of Theoretical Mechanics I: The Inverse Problem in Newtonian Mechanics , 1978 .
[31] Luca Consolini,et al. When Is a Lagrangian Control System with Virtual Holonomic Constraints Lagrangian? , 2013, NOLCOS.
[33] Mark W. Spong,et al. Bilateral control of teleoperators with time delay , 1989 .
[34] S.J. Harkema,et al. A Robot and Control Algorithm That Can Synchronously Assist in Naturalistic Motion During Body-Weight-Supported Gait Training Following Neurologic Injury , 2007, IEEE Transactions on Neural Systems and Rehabilitation Engineering.
[35] Christine Chevallereau,et al. Asymptotically Stable Walking of a Five-Link Underactuated 3-D Bipedal Robot , 2009, IEEE Transactions on Robotics.
[36] Steven M. LaValle,et al. Current Issues in Sampling-Based Motion Planning , 2005, ISRR.
[37] Sunil Kumar Agrawal,et al. Design of a Cable-Driven Arm Exoskeleton (CAREX) for Neural Rehabilitation , 2012, IEEE Transactions on Robotics.
[38] Luca Consolini,et al. Further Results on Virtual Holonomic Constraints , 2012 .
[39] Jun Nakanishi,et al. A brachiating robot controller , 2000, IEEE Trans. Robotics Autom..
[40] Øyvind Stavdahl,et al. Snake Robots: Modelling, Mechatronics, and Control , 2012 .
[41] Kazufumi Ito,et al. A method for determination of optimal gaits with application to a snake-like serial-link structure , 2005, IEEE Transactions on Automatic Control.
[42] Stefan Johansson,et al. Tools for Control System Design: Stratification of Matrix Pairs and Periodic Riccati Differential Equation Solvers , 2009 .
[43] M. El-Hawwary,et al. Passivity Methods for the Stabilization of Closed Sets in Nonlinear Control Systems , 2011 .
[44] Manfredi Maggiore,et al. Planar maneuvering control of underwater snake robots using virtual holonomic constraints , 2016, Bioinspiration & biomimetics.
[45] Joel W. Burdick,et al. The Geometric Mechanics of Undulatory Robotic Locomotion , 1998, Int. J. Robotics Res..
[46] Luca Consolini,et al. Path following for the PVTOL aircraft , 2010, Autom..
[47] D. Reinkensmeyer,et al. Review of control strategies for robotic movement training after neurologic injury , 2009, Journal of NeuroEngineering and Rehabilitation.
[48] Leif Kobbelt,et al. A survey of point-based techniques in computer graphics , 2004, Comput. Graph..
[49] 李斌,et al. Turning and side motion of snake-like robot , 2004 .
[50] Richard M. Murray,et al. A Mathematical Introduction to Robotic Manipulation , 1994 .
[51] Ron Goldman,et al. Elimination and resultants. 1. Elimination and bivariate resultants , 1995, IEEE Computer Graphics and Applications.
[52] J. F. Soechting,et al. Coordination of arm movements in three-dimensional space. Sensorimotor mapping during drawing movement , 1986, Neuroscience.
[53] Luca Consolini,et al. Control of a bicycle using virtual holonomic constraints , 2010, 49th IEEE Conference on Decision and Control (CDC).
[54] Manfredi Maggiore,et al. Path following using transverse feedback linearization: Application to a maglev positioning system , 2009, 2009 American Control Conference.
[55] Hermano Igo Krebs,et al. Rehabilitation Robotics: Performance-Based Progressive Robot-Assisted Therapy , 2003, Auton. Robots.
[56] 広瀬 茂男,et al. Biologically inspired robots : snake-like locomotors and manipulators , 1993 .
[57] J. Hauser,et al. Feedback linearization of transverse dynamics for periodic orbits , 1994, Proceedings of 1994 33rd IEEE Conference on Decision and Control.
[58] Roger Skjetne,et al. Robust output maneuvering for a class of nonlinear systems , 2004, Autom..
[59] P. Seibert,et al. On the reduction to a subspace of stability properties of systems in metric spaces , 1995 .
[60] Leonid B. Freidovich,et al. Virtual-Holonomic-Constraints-Based Design of Stable Oscillations of Furuta Pendulum: Theory and Experiments , 2007, IEEE Transactions on Robotics.
[61] Dusan M. Stipanovic,et al. Formation control and coordinated tracking via asymptotic decoupling for Lagrangian multi-agent systems , 2011, Autom..
[62] G. Folland. Introduction to Partial Differential Equations , 1976 .
[63] Rida T. Farouki,et al. The Bernstein polynomial basis: A centennial retrospective , 2012, Comput. Aided Geom. Des..
[64] Francisco J Valero-Cuevas,et al. An Integrative Approach to the Biomechanical Function and Neuromuscular Control of the Fingers , 2004 .
[65] Manfredi Maggiore,et al. On Local Transverse Feedback Linearization , 2008, SIAM J. Control. Optim..
[66] F. Takens. A global version of the inverse problem of the calculus of variations , 1979 .
[67] Carlos Canudas-de-Wit,et al. On the concept of virtual constraints as a tool for walking robot control and balancing , 2004, Annu. Rev. Control..
[68] João Pedro Hespanha,et al. Path-following for nonminimum phase systems removes performance limitations , 2005, IEEE Transactions on Automatic Control.
[69] Olga Krupková,et al. Second order ordinary differential equations in jet bundles and the inverse problem of the calculus of variations , 2007 .
[70] M. Henneaux. Equations of motion, commutation relations and ambiguities in the Lagrangian formalism , 1982 .
[71] Elliott J. Rouse,et al. Evidence for a Time-Invariant Phase Variable in Human Ankle Control , 2014, PloS one.
[72] L. Foulds,et al. Graph Theory Applications , 1991 .
[73] W. Sarlet,et al. Derivations of differential forms along the tangent bundle projection , 1992 .
[74] W. Sarlet,et al. The Helmholtz conditions revisited. A new approach to the inverse problem of Lagrangian dynamics , 1982 .
[75] Tom Duchamp,et al. On the Existence of Global Variational Principles , 1980 .
[76] John Guckenheimer,et al. The Dynamics of Legged Locomotion: Models, Analyses, and Challenges , 2006, SIAM Rev..
[77] A geometrical version of the Helmholtz conditions in time- dependent Lagrangian dynamics , 1984 .
[78] Luca Consolini,et al. Virtual Holonomic Constraints for Euler–Lagrange Systems , 2013, IEEE Transactions on Automatic Control.
[79] James P. Ostrowski,et al. Motion planning for anguilliform locomotion , 2003, IEEE Trans. Robotics Autom..
[80] P. Bézier. Numerical control : mathematics and applications , 1972 .
[81] A. Laub,et al. Numerical solution of the discrete-time periodic Riccati equation , 1994, IEEE Trans. Autom. Control..
[82] Luca Consolini,et al. On the swing-up of the Pendubot using virtual holonomic constrains , 2011, IEEE Conference on Decision and Control and European Control Conference.
[83] J. Douglas. Solution of the Inverse Problem of the Calculus of Variations. , 1939, Proceedings of the National Academy of Sciences of the United States of America.
[84] David Saunders. Thirty years of the inverse problem in the calculus of variations , 2010 .
[85] Manfredi Maggiore,et al. Output stabilization and maneuver regulation: A geometric approach , 2006, Syst. Control. Lett..
[86] Thomas W. Sederberg,et al. Algebraic Methods for Computer Aided Geometric Design , 2002, Handbook of Computer Aided Geometric Design.
[87] Christine Chevallereau,et al. RABBIT: a testbed for advanced control theory , 2003 .
[88] J. Gross,et al. Graph Theory and Its Applications , 1998 .
[89] Franck Plestan,et al. Stable walking of a 7-DOF biped robot , 2003, IEEE Trans. Robotics Autom..
[90] J. Rubinstein,et al. An Introduction to Partial Differential Equations , 2005 .
[91] Carlos Canudas-de-Wit,et al. Constructive tool for orbital stabilization of underactuated nonlinear systems: virtual constraints approach , 2005, IEEE Transactions on Automatic Control.