A parameterized family of virial identities decomposes global constraints into radially resolved components for O(n)-symmetric solitons, instantons, and bounces.
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Numerical simulations of the Rydberg triangular lattice model show order-by-disorder √3×√3 order at half filling and an emergent KT phase at finite temperature.
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Generalized Virial Identities: Radial Constraints for Solitons, Instantons, and Bounces
A parameterized family of virial identities decomposes global constraints into radially resolved components for O(n)-symmetric solitons, instantons, and bounces.
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Order-by-disorder and emergent Kosterlitz-Thouless phase in triangular Rydberg array
Numerical simulations of the Rydberg triangular lattice model show order-by-disorder √3×√3 order at half filling and an emergent KT phase at finite temperature.