Supersymmetric solution of PT-/non-PT-symmetric and non-Hermitian Morse potential is studied to get real and Supersymmetric Solution of PT-/Non-PT-Symmetric and Non-Hermitian Morse Potential via Hamiltonian Hierarchy Method

Abstract

Supersymmetric solution of PT-/non-PT-symmetric and non-Hermitian Morse potential is studied to get real and complex-valued energy eigenvalues and corresponding wave functions. Hamiltonian Hierarchy method is used in the calculations

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References in corpus (8)

• Pseudo-Hermiticity of Hamiltonians under imaginary shift of the co-ordinate : real spectrum of complex potentials
• Non-Hermitian Hamiltonians with real and complex eigenvalues in a Lie-algebraic framework
• Quantum Complex Henon-Heiles Potentials
• Completeness and Orthonormality in PT-symmetric Quantum Systems
• Exponential Type Complex and non-Hermitian Potentials in PT-Symmetric Quantum Mechanics
• P,T,PT, and CPT invariance of Hermitian Hamiltonians
• Analytically Solvable PT-Invariant Periodic Potentials
• Factorization and superpotential of the PT symmetric Hamiltonian

Cited by in corpus (8)

• A General Approach for the Exact Solution of the Schrodinger Equation
• Rotation and vibration of diatomic molecule in the spatially-dependent mass Schrodinger equation with generalized q-deformed Morse potential
• Exact solutions of the modified Kratzer potential plus ring-shaped potential in the D-dimensional Schrodinger equation by the Nikiforov-Uvarov method
• Polynomial Solution of Non-Central Potentials
• PT/Non-PT Symmetric and Non-Hermitian Poschl-Teller-Like Solvable Potentials via Nikiforov-Uvarov Method
• Supersymmetric Biorthogonal Quantum Systems
• The Generalized PT-Symmetric Sinh-Gordon Potential Solvable within Quantum Hamilton-Jacobi Formalism
• Supersymmetric solutions of PT-/non-PT-symmetric and non-Hermitian Screened Coulomb potential via Hamiltonian hierarchy inspired variational method