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  "author": "Holger Frahm",
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  "author": "Frahm, Holger",
            
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  "author_email": "frahm@itp.uni-hannover.de",
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  "doi": "10.25835/ypipefbz",
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  "doi": "10.25835/ypipefbz",
            
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  "doi_date_published": "2023-08-07",
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  "doi_date_published": "2023-08-07",
            
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      "extra_author": " M\u00e1rcio J. Martins"
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      "extra_author": "Martins, M\u00e1rcio J.",
            
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  "name": "luh-u_q-osp-3-2-invariant-quantum-chains",
            
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  "notes": "Bethe ansatz data (roots, finite size energies and 
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  "notes": "Bethe ansatz data (roots, finite size energies and 
            
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conformal weights) for low energy states of the integrable 
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conformal weights) for low energy states of the integrable 
            
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$U_q[OSp(3|2)]$-invariant superspin chain.\r\n\r\nFor details see 
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$U_q[OSp(3|2)]$-invariant superspin chain.\r\n\r\nFor details see 
            
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Holger Frahm and M\u00e1rcio J. Martins: \"$U_q[OSp(3|2)]$ quantum 
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Holger Frahm and M\u00e1rcio J. Martins: \"$U_q[OSp(3|2)]$ quantum 
            
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chains with quantum group invariant boundaries\", 
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chains with quantum group invariant boundaries\", Nucl. Phys. B 
            
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arXiv:2307.09412\r\n",
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__995__ (2023) 116329 [arXiv:2307.09412]\r\n",
            
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group invariant boundaries, Holger Frahm, M\u00e1rcio J. 
            
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Martins\r\n\r\nAbstract: Based on the finite-size analysis of the 
            
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spectrum of the quantum group invariant deformation of the OSp(3|2) 
            
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superspin chain we identify the operator content of the conformal 
            
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field theory describing the model in its scaling limit. We find that 
            
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the macroscopic degeneracy of the conformal weights observed in the 
            
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thermodynamic limit of the isotropic superspin chain is lifted by the 
            
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group invariant boundaries, Holger Frahm, M\u00e1rcio J. 
            
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Martins\r\n\r\nAbstract: Based on the finite-size analysis of the 
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spectrum of the quantum group invariant deformation of the OSp(3|2) 
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the lowest states with spin j=0,1,2,3 of the quantum group invariant 
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the lowest states with spin j=0,1,2,3 of the quantum group invariant 
            
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U_q[SU(2)] spin chain with gamma=2pi/9.\r\n\r\nNote that the Bethe 
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U_q[SU(2)] spin chain with gamma=2pi/9.\r\n\r\nNote that the Bethe 
            
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roots are rescaled by a factor gamma as compared to the notation in 
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U_q[SU(2)] spin chain with even length and gamma=2pi/9, 2pi/7, 9pi/25, 
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U_q[SU(2)] spin chain with even length and gamma=2pi/9, 2pi/7, 9pi/25, 
            
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3pi/7, pi/2.\r\n\r\nNote that the Bethe roots are rescaled by a factor 
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U_q[OSp(3|2)] quantum chain with odd length and 
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U_q[OSp(3|2)] quantum chain with odd length and 
            
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gamma=2pi/9.\r\n\r\nNote that the Bethe roots are rescaled by a factor 
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