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arxiv: cond-mat/0612252 · v1 · submitted 2006-12-11 · ❄️ cond-mat.other · hep-lat· hep-th

Rotor Spectra, Berry Phases, and Monopole Fields: from Antiferromagnets to QCD

classification ❄️ cond-mat.other hep-lathep-th
keywords rotorbrokensymmetrywhenantiferromagnetsberryfinitemonopole
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The order parameter of a finite system with a spontaneously broken continuous global symmetry acts as a quantum mechanical rotor. Both antiferromagnets with a spontaneously broken $SU(2)_s$ spin symmetry and massless QCD with a broken $SU(2)_L \times SU(2)_R$ chiral symmetry have rotor spectra when considered in a finite volume. When an electron or hole is doped into an antiferromagnet or when a nucleon is propagating through the QCD vacuum, a Berry phase arises from a monopole field and the angular momentum of the rotor is quantized in half-integer units.

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