This survey examines Aubry's contributions to mathematics, highlighting their implications across physics.
This paper surveys the profound impact of Serge Aubry's work on mathematics, particularly in Hamiltonian dynamical systems. We trace the historical development from Newtonian mechanics through the Kolmogorov-Arnold-Moser theory to Aubry's groundbreaking contributions to the Aubry-Mather theory, Aubry-André duality, anti-integrability, and their applications across physics and mathematics.
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Jinxin Xue (2026) studied this question.
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