Quantum Mechanical Model with Nonlocal Potential

ZHANG De-Xing; CAI Shao-Hong

Chinese Physics C> 2002, Vol. 26> Issue(9) : 895-899

Quantum Mechanical Model with Nonlocal Potential

ZHANG De-Xing ^, ,
CAI Shao-Hong

Department of Physics, Guizhou University, Guiyang 550025, China

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Abstract：
In this paper, using supersymmetric (SUSY) quantum mechanics, we discuss exactly solvable Quantum mechanical model with nonlocal potential. And we present a simple nonlocal presentation of exactly solvable local model, so exactly to obtain energy eigenfunctions and eignvalues.

References

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Bethe H A, Jackiw R. lntermediate Quantum Mechanics. New York: Bonjamin/Cummings, 19862 Ziman J M . Principles of the Theory of Solids. Cambridge, England: Cambridge Univerity Press, 19643 Fetter A L. Walecka J D . Quantum Theory of Many-Particle System. New York: McGraw-Hill, 19714 Choi Je-Young. Hong Seok-ln. Phys. Rev., 1999, A60: 7965 Climm J, Jaffe A. Quantum Physics. New York: Springer-Verlag, 19876 Samuel J. Phys. Rev., 1982, D26:34827 Horwiz L P, Rohrlich F. Phys. Rev. . 1982, D26:34528 Balachandran A P et al . Phys . Rev. . 1982, D26 : 34929 Joachim Herb et al . Phys . Rev., 1999, A60: 83510 Peres A. Quantum Theory: Concepts and Methods. Dordrecht : Kluwer Academic, 1993

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ZHANG De-Xing and CAI Shao-Hong. Quantum Mechanical Model with Nonlocal Potential[J]. Chinese Physics C, 2002, 26(9): 895-899.

ZHANG De-Xing and CAI Shao-Hong. Quantum Mechanical Model with Nonlocal Potential[J]. Chinese Physics C, 2002, 26(9): 895-899. shu

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Received: 2001-10-30
Revised: 1900-01-01

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沈阳化工大学材料科学与工程学院沈阳 110142

Quantum Mechanical Model with Nonlocal Potential

ZHANG De-Xing ^,
CAI Shao-Hong

Corresponding author: ZHANG De-Xing,

Department of Physics, Guizhou University, Guiyang 550025, China

Received Date: 2001-10-30
Accepted Date: 1900-01-01
Available Online: 2002-09-05

Abstract: In this paper, using supersymmetric (SUSY) quantum mechanics, we discuss exactly solvable Quantum mechanical model with nonlocal potential. And we present a simple nonlocal presentation of exactly solvable local model, so exactly to obtain energy eigenfunctions and eignvalues.