Geometric phases in discrete dynamical systems
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We extend the concept of geometric phase to maps.

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For the rotated sine circle map, we demonstrate an analytical relationship between the geometric phase and the rotation number.

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For the rotated standard map, we explore the role of the geometric phase at the onset of chaos.

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We show that the geometric phase is related to the diffusive behaviour of the dynamical variables and the Lyapunov exponent.

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