Sur les longueurs des trajectoires périodiques d'un billard
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Publisher
Cellule MathDoc/CEDRAM
Link
https://tsg.centre-mersenne.org/article/TSG_1982-1983__1__A3_0.pdf
Reference15 articles.
1. [B] G. Birkhoff. Dynamical Systems, (AMS Public.) chap.VI.
2. [D-L] Dvorin - Lazutkin. The existence of infinite number of elliptic and hyperbolic trajectories for a convex billiard. Functional analysis and its applications 7 ( 1973), pp. 103-109.
3. [G-M 1] Guillemin - Melrose. A cohomological invariant of discrete dynamical Systems (preprint).
4. [L] Lazutkin. The existence of caustics for a billiard problem in a convex domain. Math. USSR. Izv. 7 ( 1973), pp. 185-214.
5. [M-M] Marvizi -Melrose. Spectral invariant of convex planar regions. Journal of differential geometry 17 ( 1982), pp. 475-502.
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