S. Schmieding

collaborators

3 papers

math.DS2020

Local $P$ entropy and stabilized automorphism groups of subshifts

Scott Schmieding

For a homeomorphism $T : X \to X$ of a compact metric space $X$ , the stabilized automorphism group $Aut^{(\infty)} (T)$ consists of all self-homeomorphisms of $X$ which…

math.DS2020

The stabilized automorphism group of a subshift

Yair Hartman, Bryna Kra, Scott Schmieding

For a mixing shift of finite type, the associated automorphism group has a rich algebraic structure, and yet we have few criteria to distinguish when two such groups are isomorphic…

math.KT2015

Explicit Examples in $N K_{1}$

Scott Schmieding

For certain rings $R$ , we construct explicit matrices representing nonzero classes in the algebraic $K$ theory group $N K_{1} (R)$ .

Local P entropy and stabilized automorphism groups of subshifts

The stabilized automorphism group of a subshift

Explicit Examples in NK1​

Local $P$ entropy and stabilized automorphism groups of subshifts

Explicit Examples in $N K_{1}$