Turkish Journal of Mathematics
Abstract
In this note we construct a nontrivial partial order on the identity component of the group of compactly supported contactomorphisms of \R^{2n+1} using the method of generating functions. Our construction is in the framework of the theory developed by Viterbo in the paper \cite{V} wherein, among other things, he showed how one could use generating functions to construct a partial order on the group of compactly supported Hamiltonian symplectomorphisms of \R^{2n}.
DOI
-
First Page
125
Last Page
136
Recommended Citation
BHUPAL, M (2001). A partial order on the group of contactomorphisms of $\R^{2n+1}$ via generating functions. Turkish Journal of Mathematics 25 (1): 125-136. https://doi.org/-
