Topological defects at the boundary of neutron 3P2 superfluids in neutron stars
Topological defects at the boundary of neutron 3P2 superfluids in neutron stars
复制标题
中子星中子3P2超流体边界的拓扑缺陷
DOI:
10.1103/physrevc.101.025204
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发表时间:
2020
影响因子:
3.1
通讯作者:
Nitta Muneto
中科院分区:
文献类型:
--
作者:
Yasui Shigehiro;Chatterjee Chandrasekhar;Nitta Muneto
We study surface effects of neutronsuperfluids in neutron stars.superfluids are in uniaxial nematic (UN),biaxial nematic (BN), orBN phase, depending on the strength of magnetic fields from small to large. We suppose a neutronsuperfluid in a ball with a spherical boundary. Adopting a suitable boundary condition forcondensates, we solve the Ginzburg-Landau equation to find several surface properties for the neutronsuperfluid. First, the phase on the surface can be different from that of the bulk, and symmetry restoration or breaking occurs in general on the surface. Second, the distribution of the surface energy density has an anisotropy depending on the polar angle in the sphere, which may lead to the deformation of the geometrical shape of the surface. Third, the order parameter manifold induced on the surface, which is described by two-dimensional vector fields induced on the surface from the condensates, allows topological defects (vortices) on the surface, and there must exist such defects even in the ground state thanks to the Poincaré-Hopf theorem: although the numbers of the vortices and antivortices depend on the bulk phases, the difference between them is topologically invariant (the Euler number) irrespective of the bulk phases. These vortices, which are not extended to the bulk, are called boojums in the context of liquid crystals and helium-3 superfluids. The surface properties of the neutronsuperfluid found in this paper may provide us useful information to study neutron stars.