Representation formulas for solutions of Hamilton-Jacobi equations with convex Hamiltonians
By Hitoshi Ishii, Hiroyoshi Mitake. 2007
59 citations recorded by the source corpus.
Subfields: Applied Mathematics, Computational Theory and Mathematics
View Paper: https://www.semanticscholar.org/paper/ae164367a9a606abe84fb29e48f71bb851da2164
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In Applied Mathematics
- Hitoshi Ishii
- Naoyuki Ichihara
- Guy Barles
- Hiroyoshi Mitake
- Yves Achdou
- S. Armstrong
- Hung Vinh Tran
- Pierre Cardaliaguet
In Computational Theory and Mathematics
- Guy Barles
- Hitoshi Ishii
- Naoyuki Ichihara
- Hiroyoshi Mitake
- Yves Achdou
- Panagiotis E. Souganidis
- S. Armstrong
- Hung Vinh Tran
Citations in the corpus
- Long-time Behavior of Solutions of Hamilton–Jacobi Equations with Convex and Coercive Hamiltonians (2009, methodology): “In Section 3, we formulate and prove representation formulas for solutions u ∈ SH , which are very close those obtained in [19].”
- Asymptotic Solutions of Hamilton-Jacobi Equations with State Constraints (2007, background): “See, for example, [12] or [17] for these properties.”
- Hamilton-Jacobi equations: approximations, numerical analysis and applications (2013, background): “Models of mean field type for the limit of Nash equilibria for stochastic game problems see [3] when the number of players tends to +∞ have recently been studied by J-M.”