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This study advances the theoretical framework for simulating symmetry-enriched topological order using two-dimensional tensor networks, providing a tractable method to model complex entangled quantum states. By mapping domain walls and their associated anyon symmetries, the research clarifies fundamental connections between symmetry actions and topological phases in quantum matter.
Quantum defects reveal links between symmetry and topology

Researchers explored symmetry-enriched topological order using tensor networks, and how quantum defects—specifically domain walls—reveal connections to anyon symmetry.
Researchers are utilizing two-dimensional tensor network states to explore symmetry-enriched topological order, extending the framework to accommodate general symmetry actions. The work establishes a connection between graded matrix product operator algebras and the theory of graded unitary fusion categories, allowing for representations of topological defect superselection sectors. By analyzing dual phase transitions induced by gauging a global symmetry or condensing a bosonic subtheory, the team derived the relationship between resulting topological orders; this offers insight into how different quantum states connect. The interplay of symmetry and topology in entangled states of quantum matter produces physical phenomena such as the fractionalization of charge on anyonic quasiparticle excitations.…
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