Novel Formalism for Energy Eigenvalue Problem with Hamiltonian Expressible as Function of Angular Momentum
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Abstract
We present a novel formalism for energy eigenvalue problems when the corresponding Hamiltonians can be expressed as a function of an angular momentum. The problems are turned into finding operator polynomials by solving a c-number differential equation. Simple and efficient computer-aided analytical and numerical methods may be developed based on the formalism.
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Cite this article:
WU Ying, LUO Ya-Jun, YANG Xiao-Xue. Novel Formalism for Energy Eigenvalue Problem with Hamiltonian Expressible as Function of Angular Momentum[J]. Chin. Phys. Lett., 2003, 20(2): 186-188.
WU Ying, LUO Ya-Jun, YANG Xiao-Xue. Novel Formalism for Energy Eigenvalue Problem with Hamiltonian Expressible as Function of Angular Momentum[J]. Chin. Phys. Lett., 2003, 20(2): 186-188.
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WU Ying, LUO Ya-Jun, YANG Xiao-Xue. Novel Formalism for Energy Eigenvalue Problem with Hamiltonian Expressible as Function of Angular Momentum[J]. Chin. Phys. Lett., 2003, 20(2): 186-188.
WU Ying, LUO Ya-Jun, YANG Xiao-Xue. Novel Formalism for Energy Eigenvalue Problem with Hamiltonian Expressible as Function of Angular Momentum[J]. Chin. Phys. Lett., 2003, 20(2): 186-188.
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