An Effective Hamiltonian in the Continuous Variable Representation of IBM-II

Di Yaomin; Ha Yiming; Fu Deji

近期发现有不法分子冒充我刊与作者联系，借此进行欺诈等不法行为，请广大作者加以鉴别，如遇诈骗行为，请第一时间与我刊编辑部联系确认（《中国物理C》（英文）编辑部电话：010-88235947,010-88236950），并作报警处理。

本刊再次郑重声明：

（1）本刊官方网址为cpc.ihep.ac.cn和https://iopscience.iop.org/journal/1674-1137

（2）本刊采编系统作者中心是投稿的唯一路径，该系统为ScholarOne远程稿件采编系统，仅在本刊投稿网网址（https://mc03.manuscriptcentral.com/cpc）设有登录入口。本刊不接受其他方式的投稿，如打印稿投稿、E-mail信箱投稿等，若以此种方式接收投稿均为假冒。

（3）所有投稿均需经过严格的同行评议、编辑加工后方可发表，本刊不存在所谓的“编辑部内部征稿”。如果有人以“编辑部内部人员”名义帮助作者发稿，并收取发表费用，均为假冒。

《中国物理C》（英文）编辑部

2024年10月30日

Chinese Physics C> 1992, Vol. 16> Issue(S3) : 329-337

An Effective Hamiltonian in the Continuous Variable Representation of IBM-II

Di Yaomin ¹ ,
Ha Yiming ² ,
Fu Deji ³

1 Xuzhou Teachers College, Jiangsu, China;
2 Shandong Agriculture University, Shandong, China;
3 Institute of Nuclear Research, the Chinese Academy of Sciences, Shanghai, China

Abstract
HTML
Reference
Related

PDF

Abstract：
The dynamical aspects of IBM-II in the continuous variable representation are investigated by using the Dynamic Group Representation Generator Coordinate Method. The transformation from the degrees of freedom of proton and neutron to those of on-phase and out-of-phase motion is introduced and an effective Hamiltonian with this mode is derived. The features of the Hamiltonian, especially the minimum point of the system, are discussed.

[1]	Ya-Juan Tian , Tai-Hua Heng , Zhong-Ming Niu , Quan Liu , Jian-You Guo . Exploration of resonances by using complex momentum representation. Chinese Physics C, 2017, 41(4): 044104. doi: 10.1088/1674-1137/41/4/044104
[2]	Yong-Tao Liu , Gui-Rong Huang , Lei Shang , Hong-Xiang Lin , Bai-Ting Du . A method for designing a variable-channel high-power cavity combiner. Chinese Physics C, 2016, 40(8): 087002. doi: 10.1088/1674-1137/40/8/087002
[3]	XIE Wei , WANG Ping . Unified Hamiltonian model for mesons and baryons. Chinese Physics C, 2015, 39(5): 053102. doi: 10.1088/1674-1137/39/5/053102
[4]	DUAN Chun-Gui , LIU Na , MIAO Wen-Dan . The dependence of J/ψ-nucleon inelastic cross section on the Feynman variable. Chinese Physics C, 2011, 35(9): 804-807. doi: 10.1088/1674-1137/35/9/002
[5]	YU Yi , GUO Jian-You . Solution to the eigenstates of pairing Hamiltonian in finite nuclei. Chinese Physics C, 2009, 33(S1): 134-136. doi: 10.1088/1674-1137/33/S1/042
[6]	DU Jia-Xin , KE Hong-Wei , XU Ming-Mei , LIU Lian-Shou . Characterizing variable for the critical point in momentum space. Chinese Physics C, 2009, 33(8): 655-660. doi: 10.1088/1674-1137/33/8/011
[7]	ZHU Yong-Sheng . Implementation of upper limit calculation for a Poisson variable by Bayesian approach. Chinese Physics C, 2008, 32(2): 126-129. doi: 10.1088/1674-1137/32/2/010
[8]	Zhao Yumin , Gu Jinnan . Effective Boson Number in IBM-2 and its Application in Even-Even Nuclear Systematics Study. Chinese Physics C, 1995, 19(6): 548-553.
[9]	Zhao Yumin , Gu Jinnan . Effective Boson Numbers and Their Applications. Chinese Physics C, 1993, 17(S4): 389-394.
[10]	DI Yao-Min , HA Yi-Ming , FU De-Ji , XU Gong-Ou . The Solution of Dynamical Equation of Motion of IBM-Ⅱ in Continuous Variable Representation. Chinese Physics C, 1993, 17(6): 559-567.
[11]	Di Yaomin , Ha Yiming , Fu Deji , Xu Gongou . The Solution of Dynamical Equation of Motion of IBM-II in Continuous Variable Representation. Chinese Physics C, 1993, 17(S2): 133-142.
[12]	Yang Huanxiong . Hamiltonian Formula of WZNW Theory Under Chevalley Bases. Chinese Physics C, 1992, 16(S3): 243-252.
[13]	ZHAO Yu-Min , GU Jin-Nan . Effective Boson Numbers in IBM-Ⅱ. Chinese Physics C, 1992, 16(10): 950-953.
[14]	LIANG Shi-Dong , FU De-Ji , XU Gong-Ou . Comparison Between IBM and BMM;the Continuous Variables Representation Under the low Excitation Approximation. Chinese Physics C, 1992, 16(3): 256-265.
[15]	DI Yao-Min , HA Yi-Ming , FU De-Ji . The Effective Hamiltonian With Continuous Variables Representation in IBM-Ⅱ. Chinese Physics C, 1992, 16(9): 849-856.
[16]	CAO Jian-Min , WANG Shun-Jin . SOLUTION OF ELLIOTT SU(3) MODEL IN CONTINUOUS VARIABLE REPRESENTION. Chinese Physics C, 1988, 12(4): 557-567.
[17]	Cheng Tansheng , Wu Chongshi , Zeng Jinyan . Particle-Number-Conserving Approach for Treating Cranking Hamiltonian. Chinese Physics C, 1988, 12(S3): 313-320.
[18]	WANG Shun-Jin , CAO Jian-Min , XU Gong-Ou . CONTINUOUS VARIABLE REPRESENTATION OF ELLIOTT SU(3) MODEL. Chinese Physics C, 1987, 11(1): 111-119.
[19]	LIAO Ji-Zhi . THE CORRECTION OF IBM SPECTRUM FOR CORE EFFECT. Chinese Physics C, 1986, 10(3): 374-379.
[20]	LING Yin-Sheng , GAO Shun-Fu . THE IBM EXPRESSIONS OF B(E2) FOR INTER REPRESENTATION TRASITIONS IN DEFORMED NUCLEI. Chinese Physics C, 1986, 10(5): 613-619.

Access

Get Citation

Di Yaomin, Ha Yiming and Fu Deji. An Effective Hamiltonian in the Continuous Variable Representation of IBM-II[J]. Chinese Physics C, 1992, 16(S3): 329-337.

Di Yaomin, Ha Yiming and Fu Deji. An Effective Hamiltonian in the Continuous Variable Representation of IBM-II[J]. Chinese Physics C, 1992, 16(S3): 329-337. shu

RIS(for EndNote,Reference Manager,ProCite)

BibTex

Txt

Milestone

Received: 1991-10-18

Fund

Supported by the Natural Science Foundation of the Education Commission of Jiangsu Province.

Article Metric

Article Views(451)
PDF Downloads(2)
Cited by(0)

Policy on re-use

To reuse of subscription content published by CPC, the users need to request permission from CPC, unless the content was published under an Open Access license which automatically permits that type of reuse.

通讯作者: 陈斌, bchen63@163.com

1.
沈阳化工大学材料科学与工程学院沈阳 110142

An Effective Hamiltonian in the Continuous Variable Representation of IBM-II

1 Xuzhou Teachers College, Jiangsu, China;
2 Shandong Agriculture University, Shandong, China;
3 Institute of Nuclear Research, the Chinese Academy of Sciences, Shanghai, China

Received Date: 1991-10-18

Fund Project: Supported by the Natural Science Foundation of the Education Commission of Jiangsu Province.

Abstract: The dynamical aspects of IBM-II in the continuous variable representation are investigated by using the Dynamic Group Representation Generator Coordinate Method. The transformation from the degrees of freedom of proton and neutron to those of on-phase and out-of-phase motion is introduced and an effective Hamiltonian with this mode is derived. The features of the Hamiltonian, especially the minimum point of the system, are discussed.