Solvable models in quantum mechanics, Supersymmetric quantum mechanics
And their applications
Achievements
Peer-reviewed papers
Y.N., “Further Interrelations among Conventional Shape-invariant Potentials in terms of SWKB Quantization Condition,” Bulgarian Journal of Physics52 (s1), pp. 120–125 (2025). [publisher]
Y.N., K. Tokeshi and Y. Watanabe, “Scalar field stochastic dynamics in de Sitter spacetime from exact solutions of quantum deficient oscillators,” Progress of Theoretical and Experimental Physics2025 (11), 113E01 (2025). [publisher] [arXiv]
Y.N., “Bessel functions of purely imaginary order and an exactly solvable quantum-mechanical potential,” International Journal of Geometric Methods in Modern PhysicsXX, XXXXXXX (2025). [publisher]
Y.N., “Harmonic Oscillator with a Step and its Wigner Function,” in Lie Theory and Its Applications in Physics, Springer Proceedings in Mathematics & Statistics473, pp. 305–312, Springer Nature (2025). [publisher]
Y.N. and N. Sawado, “Harmonic oscillator with a step and its isospectral properties,” Physica Scripta99, 045212 (2024). [publisher] [arXiv]
Y.N., “Harmonic Oscillator with a Step and/or a Ramp,” Journal of Physics: Conference Series2667, 012068 (2023). [publisher]
Y.N. and N. Sawado, “SWKB Quantization Condition for Conditionally Exactly Solvable Systems and the Residual Corrections,” Nuclear Physics B987, 116087 (2023). [publisher] [arXiv]
Y.N., “Several Exactly Solvable Quantum Mechanical Systems and the SWKB Quantization Condition,” in Lie Theory and Its Applications in Physics, Springer Proceedings in Mathematics & Statistics396, pp. 339–349, Springer (2022). [publisher]
Y.N. and N. Sawado, “Numerical study of the SWKB condition of novel classes of exactly solvable systems,” Modern Physics Letters A36, 05 2150025 (2021). [publisher] [arXiv]
