SOLVING THE QUANTUM MECHANIC 5-BODY PROBLEMS

  • A variational approach is proposed to solve the 5-body Schrodinger equation and an analysis of the ground state wave function is made to extract qualitative features of geometric structure and internal motion of that state.
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  • [1] C. G. Bao, Nucl. Phys,A373(1982),C. G. Bao, T. K. Lim and W. Q. Chao, Nucl: Phys., A439(1985).456; C. G. Bao, in "Few-tiodV lilethods: Principles and Applications", World Sci. Pub. Co., 1986; C. G.Bao, G. C. Qiu, H. D. Cao, Y. P. Gan, L. X. Luo and.T. K. Lim, Few-Body Systems, Vol. 2(1987), No. 2.[2] S. Ali and A. R. Bodmer Nucl. Phys., 80(1966), 99.[3] W. Tobocman, Nucl. Phys.,A357(1981), 293.
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BAO Cheng-Guang and SOLVING THE QUANTUM MECHANIC 5-BODY PROBLEMS[J]. Chinese Physics C, 1988, 12(2): 273-276.
BAO Cheng-Guang and SOLVING THE QUANTUM MECHANIC 5-BODY PROBLEMS[J]. Chinese Physics C, 1988, 12(2): 273-276. shu
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Received: 1900-01-01
Revised: 1900-01-01
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SOLVING THE QUANTUM MECHANIC 5-BODY PROBLEMS

    Corresponding author: BAO Cheng-Guang,
  • Zhongshan University,GuangzhouDrexel University,Philadelphia,U.S.A.

Abstract: A variational approach is proposed to solve the 5-body Schrodinger equation and an analysis of the ground state wave function is made to extract qualitative features of geometric structure and internal motion of that state.

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