120 citations · 231 across the 39 of their papers we have counts for
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math.DS2009★ 5 cited
Gibbs and equilibrium measures for some families of subshifts
Tom Meyerovitch
For SFTs, any equilibrium measure is Gibbs, as long a has -summable variation. This is a theorem of Lanford and Ruelle. Conversely, a theorem of Dobru{š}in states that for s…
math.DS2009★ 2 cited
Growth-type invariants for subshifts of finite type and classes arithmetical of real numbers
Tom Meyerovitch
We discuss some numerical invariants of multidimensional shifts of finite type (SFTs) which are associated with the growth rates of the number of admissible finite configurations.…