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The paradigmatic example of deconfined quantum criticality is the Neel-VBS phase transition.
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2009
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2013
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2014
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D. Banerjee, S. Chandrasekharan, and D. Orlando, “Conformal dimensions via large charge expansion,” Phys. Rev. Lett
2018
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S. M. Chester, L. V. Iliesiu, M. Mezei, and S. S. Pufu, “Monopole Operators in U ( 1 ) U(1) Chern-Simons-Matter Theories,” JHEP
2018
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D. Poland, S. Rychkov, and A. Vichi, “The Conformal Bootstrap: Theory, Numerical Techniques, and Applications,” Rev. Mod. Phys
2019
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B. Ihrig, N. Zerf, P. Marquard, I. F. Herbut, and M. M. Scherer, “Abelian Higgs model at four loops, fixed-point collision, and deconfined criticality,” Phys. Rev. B
2019
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C. Bonati, A. Pelissetto, and E. Vicari, “Lattice Abelian-Higgs model with noncompact gauge fields,” Phys. Rev. B
2021
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S. M. Chester, W. Landry, J. Liu, D. Poland, D. Simmons-Duffin, N. Su, and A. Vichi, “Bootstrapping Heisenberg magnets and their cubic instability,” Phys. Rev. D
2021
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S. M. Chester, “Anomalous dimensions of monopole operators in scalar QED 3
2021
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Y.-C. He, J. Rong, and N. Su, “Conformal bootstrap bounds for the U ( 1 ) U(1) Dirac spin liquid and N = 7 N=7 Stiefel liquid,” SciPost Phys
2022
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2022
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S. Albayrak, R. S. Erramilli, Z. Li, D. Poland, and Y. Xin, “Bootstrapping N f N_{f} =4 conformal QED 3 ,” Phys. Rev. D
2022
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S. M. Chester, E. Dupuis, and W. Witczak-Krempa, “Evidence for web of dualities from monopole operators,” Phys. Rev. D
2023
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2023
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Mini-Course of Numerical Conformal Bootstrap, Lecture 2, April 27, 2023
N. Su · 2023
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B.-B. Chen, X. Zhang, Y. Wang, K. Sun, and Z. Y. Meng, “Phases of (2+1)D SO(5) non-linear sigma model with a topological term on a sphere: multicritical point and disorder phase,” 2023
2023
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