Now showing items 1-5 of 5

    • Pavlov, Ronnie; Schraudner, Michael (Amer Mathematical Soc, 2015)
      Motivated by Hochman's notion of subdynamics of a Z(d) subshift (2009), we define and examine the projective subdynamics of Z(d) shifts of finite type (SFTs) where we restrict not only the action but also the phase space. ...
    • Pavlov, Ronnie; Schraudner, Michael (Springer, 2015)
      In [9], Hochman and Meyerovitch gave a complete characterization of the set of topological entropies of Z(d) shifts of finite type (SFTs) via a recursion-theoretic criterion. However, the Zd SFTs they constructed in the ...
    • Schraudner, Michael (Cambridge Univ Press, 2015)
      We investigate under which circumstances the projective subdynamics of multidimensional shifts of finite type can be non-sofic. In particular, we give a sufficient condition ensuring the one-dimensional projective ...
    • Schraudner, Michael (2010)
      In this paper we present an extendible, block gluing Z3 shift of finite type Wel in which the topological entropy equals the L-projectional entropy for a two-dimensional sublattice L Z3, even so Wel is not a full ...
    • Boyle, Mike; Schraudner, Michael (CAMBRIDGE UNIV PRESS, 2008-04)
      In this paper, a group shift is an expansive action of Z(d) on a compact metrizable zero-dimensional group by continuous automorphisms. All group shifts factor topologically onto equal-entropy Bernoulli shifts; abelian ...