A Lagrangian camel
Copyright policy )A Lagrangian camel
We prove the Lagrangian analogue of the symplectic camel theorem: there are compact Lagrangian submanifolds of {\Bbb R}^{2n} that cannot be moved through a small hole by a global Hamiltonian isotopy with compact support.
Lagrangian camel, Hamiltonian isotopy, [MATH.MATH-SG] Mathematics [math]/Symplectic Geometry [math.SG], Relations of dynamical systems with symplectic geometry and topology, Hamiltonian structures, symmetries, variational principles, conservation laws, Lagrangian submanifolds, Symplectic geometry, Hamiltonian and Lagrangian systems
Lagrangian camel, Hamiltonian isotopy, [MATH.MATH-SG] Mathematics [math]/Symplectic Geometry [math.SG], Relations of dynamical systems with symplectic geometry and topology, Hamiltonian structures, symmetries, variational principles, conservation laws, Lagrangian submanifolds, Symplectic geometry, Hamiltonian and Lagrangian systems
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