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Information Journal Paper

Title

CALCULATION OF STATE ENERGY OF (2N+1) -FOLD WELLS USING THE SPECTRAL PROPERTIES OF SUPERSYMMETRY SHAPE-INVARIANT POTENTIAL

Pages

  1-8

Abstract

 Shape invariance is an important factor of many exactly solvable quantum mechanics. Several examples of shape-invariant’discrete quantum mechanical systems’ are introduced and discussed in some detail. We present the spectral properties of supersymmetric shape-invariant potentials (SIP). Here we are interested in some time-independent integrable systems which are exactly solvable owing to the existence of supersymmetric shape-invariant symmetry. In 1981 Witten proposed (0+1) -dimensional limit of SUPERSYMMETRY (SUSY) quantum field theory, where the supercharges of SUSY quantum mechanics generate transformation between two orthogonal eigenstates of a given Hamiltonian wit degenerate eigenvaluesfor the non-SIP as very few lower eigenvalues can be known analytically, which are small to calculate spectral fluctuation.

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    Cite

    APA: Copy

    TAVAKOLI, MARJAN. (2013). CALCULATION OF STATE ENERGY OF (2N+1) -FOLD WELLS USING THE SPECTRAL PROPERTIES OF SUPERSYMMETRY SHAPE-INVARIANT POTENTIAL. JOURNAL OF THEORETICAL AND APPLIED PHYSICS (IRANIAN PHYSICAL JOURNAL), 7(7), 1-8. SID. https://sid.ir/paper/318724/en

    Vancouver: Copy

    TAVAKOLI MARJAN. CALCULATION OF STATE ENERGY OF (2N+1) -FOLD WELLS USING THE SPECTRAL PROPERTIES OF SUPERSYMMETRY SHAPE-INVARIANT POTENTIAL. JOURNAL OF THEORETICAL AND APPLIED PHYSICS (IRANIAN PHYSICAL JOURNAL)[Internet]. 2013;7(7):1-8. Available from: https://sid.ir/paper/318724/en

    IEEE: Copy

    MARJAN TAVAKOLI, “CALCULATION OF STATE ENERGY OF (2N+1) -FOLD WELLS USING THE SPECTRAL PROPERTIES OF SUPERSYMMETRY SHAPE-INVARIANT POTENTIAL,” JOURNAL OF THEORETICAL AND APPLIED PHYSICS (IRANIAN PHYSICAL JOURNAL), vol. 7, no. 7, pp. 1–8, 2013, [Online]. Available: https://sid.ir/paper/318724/en

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