Quasi-Exact-Solution of the Generalized E ⊗ εJahn-Teller Hamiltonian(Condensed Matter and Statistical Physics)

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概要

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• We consider the solution of a generalized E ⊗ ε Jahn-Teller Hamiltonian in the context of quasi-exactly solvable spectral problems. This Hamiltonian is expressed in terms of the generators of the osp(2, 2) Lie algebra. Analytical expressions are obtained for eigenstates and eigenvalues. The solutions lead to a number of earlier results discussed in the literature. However, our approach renders a new understanding of "exact isolated" solutions.

• 理論物理学刊行会の論文
• 2003-09-25

著者

• Koc Ramazan

  Department Of Physics Faculty Of Engineering Gaziantep University

• TUTUNCULER Hayriye

  Department of Physics, Faculty of Engineering, Gaziantep University

• KOCA Mehmet

  Department of Physics, College of Science, Sultan Qaboos University

• KORCUK Eser

  Department of Physics, Faculty of Engineering, Gaziantep University

• Korcuk Eser

  Department Of Physics Faculty Of Engineering Gaziantep University

• Tutunculer Hayriye

  Department Of Physics Faculty Of Engineering Gaziantep University

• Koca Mehmet

  Department Of Physics College Of Science Sultan Qaboos University

• KOC Ramazan

  Department of Physics, Faculty of Engineering, Gaziantep University

関連論文

• Quasi-Exact-Solution of the Generalized E ⊗ εJahn-Teller Hamiltonian(Condensed Matter and Statistical Physics)
• Quasi-Exact-Solution of the Generalized E【○!×】εJahn-Teller Hamiltonian

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