On the eigenvalues of finite rank Bratteli-Vershik dynamical systems

Other examples were given by Solomyak ([SOL1], [SOL2]) ; in the particular case where the characteristic polynomial of the matrix of the substitution is irreducible, Solomyak gave

Other smooth examples may be found among Anza skew products, that is extensions of irrational rotations by R or S 1 with the Lebesgue measure ([ANZ]); after [IWA-SER] proved that

— There is no exchange ring (thus, no von Neumann regular ring and no C*-algebra of real rank zero) with finite stable rank whose semilattice of finitely generated,

Focusing more specifically on the eigenvectors corresponding to the largest and smallest non-zero eigen- values, Section 3 provides inequalities for the inner products c t v i using

Two main ingredients for proving the ergodicity of µ s are: the mutual singularity between all measures µ s ’s (derived from the strong law of large numbers) and an a priori

Thus, (2.13) depends on the particular law µ of the entries of the Wigner matrix W N which implies the nonuniversality of the fluctuations of the largest eigenvalue of rank-1

Maass, Persistence of wandering intervals in self-similar affine interval exchange transformations, Ergodic Theory and Dynamical Systems 30 (2010), no.. Bufetov, Finitely

We provide alternative conditions to guarantee unicity in the solution of the identification procedure for the class of switched linear systems.. Batch identification