RELATIVISTIC EQUAL-TIME EQUATION (Ⅰ)

RUAN TU-NAN; ZHU XI-QUAN; HE ZUO-XIU; QING CHENG-RUI; ZHAO WEI-QIN

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> 1981, Vol. 5> Issue(4) : 393-404

RELATIVISTIC EQUAL-TIME EQUATION (Ⅰ)

Abstract
HTML
Reference
Related

PDF

Abstract：
For a given Bethe-Salpeter equation an unique definite rearrangement of its irreducible kernel is obtained. Using this new kernel the equal-time wave function and equal-tune seattering amplitude satisfy closed equations respectively. Including no unphysical degree of freedom the equations are the relativistic generalization of Schrodinger equation and Lippmann-Schwinger equation. The equal-time potential of one photon exchange is given. All the conclusions are generalized to particleantiparticle system directly.

References

[1]

E. E. Balpeter, H. A. Bethe, Phys. Rev., 54(1951), 1232.[2] N. Nakaniehi, Progr. Theor. Phys. Suppl., 43(1969), 1.[3] P. A. M. Dirac, The Principles of Quantum Mechanics, p. 289.[4] 阮图南、何柞麻、黄涛,高能物理与核物理,3(1979), 272.[5] A. A. Lcagunov, A. N. Tavkhelidze, Nuovo Cim., 29(1963), 380.[6] R. Blankenbecler, R. Sugar, Phys. Rev., 142(1966), 1051.[7] I. T. Todorov, Phys. Rev., D3(1971), 2351.[8] F. Gross, Phys. Rev., 186(1969), 1448.[9] V. G. gadyshevsky, Nucl. Phys., B6(1968), 125;Nuovo. Cim., 55(1968), A233.[10] W. Krblikowshi, J. Rzewuski, Nuovo, Cim., 2(1955), 203.[11] A. V. Rizov, I. T. Todorov. Sovi. Jour. Part Nucl., 6(1975), 269.[12] 阮图南、朱熙泉、何柞麻,高能物理与核物理,4(1980), 186.[13] S. Schweber, Anna. Phys.,20(1962), 66.[14] J. D. Bjozken, S. D. Drell, Relativistic Quantum Fields, Mc(iraw-Hill, Inc.

[1]	FENG Qing-Guo , DONG Yu-Bing . Relativistic Quark Model and the N-Δ Mass Splitting. Chinese Physics C, 2002, 26(1): 21-27.
[2]	HUANG Shi-Zhong , RUAN Tu-Nan , WU Ning , ZHENG Zhi-Peng . Bargmann-Wigner Equation and High Spin Field Equations. Chinese Physics C, 2001, 25(11): 1058-1064.
[3]	WANG AnMin , RUAN TuNan . Relativistic Space-Like Equation. Chinese Physics C, 2000, 24(6): 495-504.
[4]	Huang Wenhui , Wang Guangwei . Numerical Solution for Vlasov Equation. Chinese Physics C, 1999, 23(12): 1216-1222.
[5]	Zheng Xiaoping , Li Jiarong . Non-Abelian Plasmons and Their Kinectic Equation. Chinese Physics C, 1998, 22(1): 34-40.
[6]	Mao Guangjun , Li Zhuxia , Zhuo Yizhong . Relativistic BUU Equation for △ Particle. Chinese Physics C, 1996, 20(9): 826-838.
[7]	Bai Ge , Li Jiarong . High Energy Unequi-Nuclei Collision and Relaxation Time in a Relativistic Kinetic Equation. Chinese Physics C, 1994, 18(2): 166-171.
[8]	Bian Jianguo , Huang Tao . Pseudo-Scalar Meson Solutions of the Equal-Time Equation IN QCD. Chinese Physics C, 1994, 18(2): 127-136.
[9]	CHEN Bao-Qiu , MA Zhong-Yu . An Investigation of Relativistic Microscopic Optical Potential in Terms of Relativistic Brueckner-Bethe-Goldstone Equation. Chinese Physics C, 1992, 16(2): 123-130.
[10]	YU Zi-Qiang , MAO Guang-Jun , ZHUO Yi-Zhong , LI Zhu-Xia , SUN Zhe-Min . Relativistic BUU Equation. Chinese Physics C, 1992, 16(4): 312-321.
[11]	HU Zhan-Ning . The q-Deformed KdV Equation. Chinese Physics C, 1991, 15(8): 765-768.
[12]	LUO Zhen-Fei , QIU Xi-Jun . Relativistic Two-body Wave Equation and the Short-range Interaction of Quarkonium. Chinese Physics C, 1991, 15(10): 953-955.
[13]	GE Ling-Xiao , ZHUO Yi-Zhong . NON-RELATIVISTIC BUU EQUATION. Chinese Physics C, 1989, 13(7): 652-663.
[14]	WEI Hua , RUAN Tu-Nan . GREEN FUNCTION FOR RELATIVISTIC SCHRÖDINGER EQUATION. Chinese Physics C, 1986, 10(6): 656-665.
[15]	WEI Hua , YIN Hong-Jun , RUAN Tu-Nan . THE HERMITICITY OF RELATIVISTIC EQUAL-TIME EQUATION. Chinese Physics C, 1985, 9(6): 687-696.
[16]	WU Yong-Shi , GE Mo-Lin . THE GEOMETRIC MEANING OF THE RICCATI EQUATION RELATED TO SINE-GORDON EQUATION. Chinese Physics C, 1983, 7(5): 560-564.
[17]	RUAN TU-NAN , ZHU XI-QUAN , HE ZUO-XIU , QING CHENG-RUI , ZHAO WEI-QIN . A RELATIVISTIC EQUATION OF MOTION FOR MANY-BODY SYSTEM(Ⅱ). Chinese Physics C, 1981, 5(5): 537-545.
[18]	Yu You-wen , Wu Hui-fang . THE RELATIVISTIC DEUTERON WAVE FUNCTION. Chinese Physics C, 1980, 4(1): 1-7.
[19]	ZHUO YI-ZHONG , WU XI-ZHEN . MASTER EQUATIONS FOR COUPLING SYSTEM. Chinese Physics C, 1979, 3(4): 501-510.
[20]	HSXJ KUNG-NGOU . MASTER EQUATION FOR QUANTUM SYSTEMS. Chinese Physics C, 1978, 2(4): 359-367.

Access

Get Citation

RUAN TU-NAN, ZHU XI-QUAN, HE ZUO-XIU, QING CHENG-RUI and ZHAO WEI-QIN. RELATIVISTIC EQUAL-TIME EQUATION (Ⅰ)[J]. Chinese Physics C, 1981, 5(4): 393-404.

RUAN TU-NAN, ZHU XI-QUAN, HE ZUO-XIU, QING CHENG-RUI and ZHAO WEI-QIN. RELATIVISTIC EQUAL-TIME EQUATION (Ⅰ)[J]. Chinese Physics C, 1981, 5(4): 393-404. shu

RIS(for EndNote,Reference Manager,ProCite)

BibTex

Txt

Milestone

Received: 1980-03-05
Revised: 1900-01-01

Article Metric

Article Views(1949)
PDF Downloads(263)
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

RELATIVISTIC EQUAL-TIME EQUATION (Ⅰ)

Received Date: 1980-03-05
Accepted Date: 1900-01-01
Available Online: 1981-08-05

Abstract: For a given Bethe-Salpeter equation an unique definite rearrangement of its irreducible kernel is obtained. Using this new kernel the equal-time wave function and equal-tune seattering amplitude satisfy closed equations respectively. Including no unphysical degree of freedom the equations are the relativistic generalization of Schrodinger equation and Lippmann-Schwinger equation. The equal-time potential of one photon exchange is given. All the conclusions are generalized to particleantiparticle system directly.