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Lawson, Jeff - Department of Mathematics and Computer Science, Western Carolina University
Constant locked inertia tensor trajectories for simple mechanical systems with symmetry
A Frame Bundle Generalization of Multisymplectic Geometries J. K. Lawson
Generalized Symplectic Geometry for Classical Fields and Spinors
Geometric Prequantization on the Spin Bundle Based on N-symplectic Geometry: The Dirac Equation
Generalized Symplectic Geometry as a Covering Theory for the Hamiltonian Theories of Classical Particles and Fields #
A Frame Bundle Generalization of Multisymplectic Momentum Mappings
Math. Proc. Camb. Phil. Soc. (in press) 1 Multisymplectic structures and the variational bicomplex
Constant locked inertia tensor trajectories for simple mechanical systems with symmetry
Relative Equilibria for the Generalized Rigid Body Antonio Hernandez-Gardu~no
A Frame Bundle Generalization of Multisymplectic Geometries #+# J. K. Lawson
Geometric Prequantization on the Spin Bundle Based on Nsymplectic Geometry: The Dirac Equation #
Generalized Symplectic Geometry for Classical Fields and Spinors #
A Frame Bundle Generalization of Multisymplectic Momentum Mappings
Research Summary and Plan for Future Research Jeffrey K. Lawson
Research Summary and Plan for Future Research Je#rey K. Lawson
Relative Equilibria for the Generalized Rigid Body Antonio HernandezGarduno
Generalized Symplectic Geometry as a Covering Theory for the Hamiltonian Theories of Classical Particles and Fields
Euler-Poincare reduction for systems with configuration space Jeffrey K. Lawson
Invariant Lagrangians on the vertically adapted linear frame bundle