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We have shown three examples of invertible transformations of the torus that are measure-preserving The triplet = (T2 , , ) is a dynamical system It is said to be ergodic if for all integrable functions on the torus, f L1 (T2 , ), its temporal average is equal to its spatial average: ( f ) =

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Now, there holds a general result for characterizing ergodicity of a dynamical system (X , , ), where X is a measure space with measure , here X = T2 , and is an invertible and measure-preserving map

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Theorem 161 The dynamical system = (T2 , , ) is ergodic if and only if at least one of the following conditions is ful lled: (i) Any measurable set E T2 , which is -invariant (ie, 1 E = E ), is such that (E ) = 0 or (T2 \ E ) = 0 (ii) If f L (T2 , ), that is, is bounded almost everywhere with respect to , is -invariant, that is, f = f , then it is constant almost everywhere with respect to If is ergodic, then the set of periodic orbits of the map is -negligible Within this ergodicity context, one notices that the hyperbolic automorphims (164) are mixing Generally, a map is mixing if for all f , g L2 (T2 , ) the following condition is ful lled: lim f ( k (x)) g (x) (dx) = ( f ) ( g )

In particular, by choosing for f and g the characteristic functions f = 2 E 2 of two measurable sets E 1 , E 2 T , a mixing map veri es

k E 1 E 2 = (E 1 ) (E 2 )

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In other words, the part of the set k E 1 intersecting E 2 has a measure that is asymptotically proportional to the measure of E 2 , which means that E 1 (if (E 1 ) > 0) spreads uniformly in T2

To set up the quantum states on the torus, let us rst recall two main features of quantum states on the plane viewed as a phase space: (i) The (pure) quantum states of a particle having the line R as a con guration space and so the plane R2 as a phase space are most generally tempered distributions S (R), or simply S , for example, plane waves or Dirac distributions, and, when normalizable, are elements of the Hilbert space L2 (R), the latter being viewed as a subspace of S (R) (ii) The translations acting on the classical phase space realize, on the quantum level, as transformations of L2 (R) that belong to a unitary irreducible representation of the Weyl Heisenberg group Weyl Heisenberg group ( , q, p) U ( , q, p) = e

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