Augustin Banyaga, Peter Spaeth
Abstract
We prove that for regular contact forms there exists a bijective correspondence between the $C^0$ limits of sequences of smooth strictly contact isotopies and the limits with respect to the contact distance of their corresponding Hamiltonians.
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We prove that for regular contact forms there exists a bijective correspondence between the $C^0$ limits of sequences of smooth strictly contact isotopies and the limits with respect to the contact distance of their corresponding Hamiltonians.
Key concepts: Bijection, Mathematics, Group (periodic table), Topology (electrical circuits), Pure mathematics, Combinatorics, Physics, Quantum mechanics