Quantum Conditional Quasi-Solvability
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Task:6684604
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exact solutions of the time-independent Schrödinger equation for a certain number of low-lying states if certain relations of the parameters hold
For certain Hamiltonians, the concept of Conditional Quasi-Solvability holds: There are exact solutions of the time-independent Schrödinger equation for a certain number of low-lying quantum states (quasi-exact solvability), if and only if certain relations of the parameters of the Hamiltonian hold (conditionally exact solvability). For examples with trigonometric and hyperbolic potentials, see the annotating DOIs.
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