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We introduce a $\mathbb{Z}_N$ stabilizer code that can be defined on any spatial lattice of the form $\Gamma\times C_{L_z}$, where $\Gamma$ is a general graph.
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P. Gorantla, H. T. Lam, N. Seiberg, and S.-H. Shao, More Exotic Field Theories in 3+1 Dimensions
2007
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K. Slagle, Foliated Quantum Field Theory of Fracton Order
2008
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D. Lorenzini, Smith normal form and laplacians
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J. Haah, A degeneracy bound for homogeneous topological order
2018
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R. M. Nandkishore and M. Hermele, Fractons
2019
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W. Shirley, K. Slagle, and X. Chen, Fractional excitations in foliated fracton phases
2019
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W. Shirley, K. Slagle, and X. Chen, Foliated fracton order in the checkerboard model
2019
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W. Shirley, K. Slagle, and X. Chen, Foliated fracton order from gauging subsystem symmetries
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2009
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2012
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2012
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John Wiley & Sons, Ltd, 2nd ed., 2012
D. A. Cox, Galois Theory · 2012
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J. Haah, Commuting pauli hamiltonians as maps between free modules
2013
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Springer New York, 2013
D. Eisenbud, Commutative Algebra: with a View Toward Algebraic Geometry · 2013
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2019
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2019
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2019
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P.-S. Hsin and K. Slagle, Comments on foliated gauge theories and dualities in 3+1d
2021
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2021
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2021
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K. T. Grosvenor, C. Hoyos, F. Peña Benitez, and P. Surówka, Space-Dependent Symmetries and Fractons
2022
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