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Dynamical systems and anholonomic constraints

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Dynamical systems and anholonomic constraints. / Hartley, David; Tucker, Robin; Tuckey, P. A.
In: Vistas in Astronomy, Vol. 37, 1993, p. 265-268.

Research output: Contribution to Journal/Magazine › Journal article › peer-review

Harvard

Hartley, D, Tucker, R & Tuckey, PA 1993, 'Dynamical systems and anholonomic constraints', Vistas in Astronomy, vol. 37, pp. 265-268. https://doi.org/10.1016/0083-6656(93)90044-K

APA

Hartley, D., Tucker, R., & Tuckey, P. A. (1993). Dynamical systems and anholonomic constraints. Vistas in Astronomy, 37, 265-268. https://doi.org/10.1016/0083-6656(93)90044-K

Vancouver

Hartley D, Tucker R, Tuckey PA. Dynamical systems and anholonomic constraints. Vistas in Astronomy. 1993;37:265-268. doi: 10.1016/0083-6656(93)90044-K

Author

Hartley, David ; Tucker, Robin ; Tuckey, P. A. / Dynamical systems and anholonomic constraints. In: Vistas in Astronomy. 1993 ; Vol. 37. pp. 265-268.

Bibtex

@article{d1aa8cc91a414c7ab4f15de88bc18c68,
title = "Dynamical systems and anholonomic constraints",
abstract = "The Dirac analysis of constrained Hamiltonian mechanics is one of the conventional precursors to the quantisation of classical systems. We reformulate this analysis in the language of exterior differential systems, starting from the Lagrangian, moving through the generation of primary and secondary constraints and leading to the construction of symmetry generators for gauge symmetries. This reformulation extends the procedure to systems involving anholonomic elements.",
author = "David Hartley and Robin Tucker and Tuckey, {P. A.}",
year = "1993",
doi = "10.1016/0083-6656(93)90044-K",
language = "English",
volume = "37",
pages = "265--268",
journal = "Vistas in Astronomy",
issn = "0083-6656",
publisher = "Pergamon Press Ltd.",

}

RIS

TY - JOUR

T1 - Dynamical systems and anholonomic constraints

AU - Hartley, David

AU - Tucker, Robin

AU - Tuckey, P. A.

PY - 1993

Y1 - 1993

N2 - The Dirac analysis of constrained Hamiltonian mechanics is one of the conventional precursors to the quantisation of classical systems. We reformulate this analysis in the language of exterior differential systems, starting from the Lagrangian, moving through the generation of primary and secondary constraints and leading to the construction of symmetry generators for gauge symmetries. This reformulation extends the procedure to systems involving anholonomic elements.

AB - The Dirac analysis of constrained Hamiltonian mechanics is one of the conventional precursors to the quantisation of classical systems. We reformulate this analysis in the language of exterior differential systems, starting from the Lagrangian, moving through the generation of primary and secondary constraints and leading to the construction of symmetry generators for gauge symmetries. This reformulation extends the procedure to systems involving anholonomic elements.

U2 - 10.1016/0083-6656(93)90044-K

DO - 10.1016/0083-6656(93)90044-K

M3 - Journal article

VL - 37

SP - 265

EP - 268

JO - Vistas in Astronomy

JF - Vistas in Astronomy

SN - 0083-6656

ER -