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Abstract
One-dimensional strings of local excitations are a fascinating feature of the physical behavior of strongly correlated topological quantum matter. Here we study strings of local excitations in a classical system of interacting nanomagnets, the Santa Fe Ice geometry of artificial spin ice. We measured the moment configuration of the nanomagnets, both after annealing near the ferromagnetic Curie point and in a thermally dynamic state. While the Santa Fe Ice lattice structure is complex, we demonstrate that its disordered magnetic state is naturally described within a framework of emergent strings. We show experimentally that the string length follows a simple Boltzmann distribution with an energy scale that is associated with the system’s magnetic interactions and is consistent with theoretical predictions. The results demonstrate that string descriptions and associated topological characteristics are not unique to quantum models but can also provide a simplifying description of complex classical systems with non-trivial frustration.
Strings of local excitations are interesting features of a strongly correlated topological quantum matter. Here, the authors show that Boltzmann-distributed strings of local excitations also describe the topological physics of the Santa Fe geometry of artificial spin ice, which is a classical thermal system.
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1 Yale University, Department of Applied Physics, New Haven, USA (GRID:grid.47100.32) (ISNI:0000000419368710); University of Illinois at Urbana-Champaign, Department of Physics, Urbana, USA (GRID:grid.35403.31) (ISNI:0000 0004 1936 9991); University of Illinois at Urbana-Champaign, Frederick Seitz Materials Research Laboratory, Urbana, USA (GRID:grid.35403.31) (ISNI:0000 0004 1936 9991)
2 Theoretical Division and Center for Nonlinear Studies, MS B258, Los Alamos National Laboratory, Los Alamos, USA (GRID:grid.148313.c) (ISNI:0000 0004 0428 3079)
3 University of Illinois at Urbana-Champaign, Department of Physics, Urbana, USA (GRID:grid.35403.31) (ISNI:0000 0004 1936 9991); University of Illinois at Urbana-Champaign, Frederick Seitz Materials Research Laboratory, Urbana, USA (GRID:grid.35403.31) (ISNI:0000 0004 1936 9991)
4 Yale University, Department of Applied Physics, New Haven, USA (GRID:grid.47100.32) (ISNI:0000000419368710)
5 University of Illinois at Urbana-Champaign, Department of Physics, Urbana, USA (GRID:grid.35403.31) (ISNI:0000 0004 1936 9991); University of Illinois at Urbana-Champaign, Frederick Seitz Materials Research Laboratory, Urbana, USA (GRID:grid.35403.31) (ISNI:0000 0004 1936 9991); Wayne State University, Department of Physics and Astronomy, Detroit, USA (GRID:grid.254444.7) (ISNI:0000 0001 1456 7807)
6 University of Minnesota, Department of Chemical Engineering and Materials Science, Minneapolis, USA (GRID:grid.17635.36) (ISNI:0000000419368657)
7 University of Minnesota, Department of Chemical Engineering and Materials Science, Minneapolis, USA (GRID:grid.17635.36) (ISNI:0000000419368657); University of Minnesota, School of Physics and Astronomy, Minneapolis, USA (GRID:grid.17635.36) (ISNI:0000000419368657)
8 University of Liverpool, Department of Physics, Liverpool, United Kingdom (GRID:grid.10025.36) (ISNI:0000 0004 1936 8470)
9 Lawrence Berkeley National Laboratory, Advanced Light Source, Berkeley, USA (GRID:grid.184769.5) (ISNI:0000 0001 2231 4551)
10 Yale University, Department of Applied Physics, New Haven, USA (GRID:grid.47100.32) (ISNI:0000000419368710); University of Illinois at Urbana-Champaign, Department of Physics, Urbana, USA (GRID:grid.35403.31) (ISNI:0000 0004 1936 9991); University of Illinois at Urbana-Champaign, Frederick Seitz Materials Research Laboratory, Urbana, USA (GRID:grid.35403.31) (ISNI:0000 0004 1936 9991); Yale University, Department of Physics, New Haven, USA (GRID:grid.47100.32) (ISNI:0000000419368710)