Mathematics – Numerical Analysis
Scientific paper
2009-01-29
Mathematics
Numerical Analysis
19 pages, 1 figure
Scientific paper
The Symplectic Pontryagin method was introduced in a previous paper. This work shows that this method is applicable under less restrictive assumptions. Existence of solutions to the Symplectic Pontryagin scheme are shown to exist without the previous assumption on a bounded gradient of the discrete dual variable. The convergence proof uses the representation of solutions to a Hamilton-Jacobi-Bellman equation as the value function of an associated variation problem.
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