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Finite particle number description of neutron matter using the unitary correlation operator and high-momentum pair methods

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【作者】 万牛Takayuki Myo许昌Hiroshi TokiHisashi Horiuchi吕梦蛟

【Author】 Niu Wan;Takayuki Myo;Chang Xu;Hiroshi Toki;Hisashi Horiuchi;Mengjiao Lyu;School of Physics, Nanjing University;General Education, Faculty of Engineering, Osaka Institute of Technology;Research Center for Nuclear Physics RCNP, Osaka University;College of Science, Nanjing University of Aeronautics and Astronautics;

【机构】 School of Physics Nanjing UniversityGeneral Education Faculty of Engineering Osaka Institute of TechnologyResearch Center for Nuclear Physics RCNP Osaka UniversityCollege of Science Nanjing University of Aeronautics and Astronautics

【摘要】 Using bare Argonne V4’(AV4’), V6’(AV6’), and V8’(AV8’) nucleon–nucleon( N N) interactions, the nuclear equations of state(EOSs) for neutron matter are calculated with the unitary correlation operator and high-momentum pair methods. Neutron matter is described using a finite particle number approach with magic number N 66 under a periodic boundary condition. The central short-range correlation originating from the short-range repulsion in the N N interaction is treated by the unitary correlation operator method(UCOM), and the tensor correlation and spin-orbit effects are described by the two-particle two-hole(2 p2 h) excitations of nucleon pairs, where the two nucleons with a large relative momentum are regarded as a high-momentum(HM) pair. With increasing 2 p2 h configurations, the total energy per particle of the neutron matter is well-converged under this UCOM+HM framework. Comparing the results calculated with AV4’, AV6’, and AV8’ N N interactions, we demonstrate the effects of the short-range correlation, tensor correlation, and spin-orbit coupling on the density dependence of the total energy per particle of neutron matter. Moreover, the contribution of each Hamiltonian component to the total energy per particle is discussed. The EOSs of neutron matter calculated within the present UCOM+HM framework agree with the calculations of six microscopic many-body theories, especially the auxiliary field-diffusion Monte Carlo calculations.

【Abstract】 Using bare Argonne V4’(AV4’), V6’(AV6’), and V8’(AV8’) nucleon–nucleon( N N) interactions, the nuclear equations of state(EOSs) for neutron matter are calculated with the unitary correlation operator and high-momentum pair methods. Neutron matter is described using a finite particle number approach with magic number N 66 under a periodic boundary condition. The central short-range correlation originating from the short-range repulsion in the N N interaction is treated by the unitary correlation operator method(UCOM), and the tensor correlation and spin-orbit effects are described by the two-particle two-hole(2 p2 h) excitations of nucleon pairs, where the two nucleons with a large relative momentum are regarded as a high-momentum(HM) pair. With increasing 2 p2 h configurations, the total energy per particle of the neutron matter is well-converged under this UCOM+HM framework. Comparing the results calculated with AV4’, AV6’, and AV8’ N N interactions, we demonstrate the effects of the short-range correlation, tensor correlation, and spin-orbit coupling on the density dependence of the total energy per particle of neutron matter. Moreover, the contribution of each Hamiltonian component to the total energy per particle is discussed. The EOSs of neutron matter calculated within the present UCOM+HM framework agree with the calculations of six microscopic many-body theories, especially the auxiliary field-diffusion Monte Carlo calculations.

【基金】 Supported by the National Natural Science Foundation of China (11822503, 11575082, 11947220);by the Fundamental Research Funds for the Central Universities (Nanjing University);by JSPS KAKENHI (JP18K03660, JP16K05351);by a Project funded by China Postdoctoral Science Foundation (2019M661785);the support from the foreign young research support program in RCNP,Osaka University
  • 【文献出处】 Chinese Physics C ,中国物理C , 编辑部邮箱 ,2020年12期
  • 【分类号】O571
  • 【下载频次】5
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