Titlebook: Integrability, Supersymmetry and Coherent States; A Volume in Honour o ?engül Kuru,Javier Negro,Luis M. Nieto Book 2019 Springer Nature Swi

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lanugo

Book 2019Quantum Optics, Coherent States, Integrable Systems, SUSY Quantum Mechanics, and Mathematical Methods in Physics. In addition to a selection of the contributions presented at the "6th International Workshop on New Challenges in Quantum Mechanics: Integrability and Supersymmetry", held in Valladolid,

開(kāi)玩笑

,Infinite Square-Well, Trigonometric P?schl-Teller and Other Potential Wells with a Moving Barrier,ith a moving barrier. Finally, a confluent time dependent supersymmetry transformation is implemented to generate new infinite potential wells, all of them with a moving barrier. For all systems, solutions of the corresponding time dependent Schr?dinger equation fulfilling boundary conditions are presented in a closed form.

小蟲(chóng)

,Variational Method Applied to Schr?dinger-Like Equation, first problem the additional function and the potential have an exponential position-dependence while for the second the additional function has a quadratic position-dependence and the potential has a quadratic and inverse quadratic position-dependence.

Hypopnea

ARENA

2627-7654 s, allowing the reader to appreciate the applications in a cThis volume shares and makes accessible new research lines and recent results in several branches of theoretical and mathematical physics, among them Quantum Optics, Coherent States, Integrable Systems, SUSY Quantum Mechanics, and Mathemati

GRIEF

Nonlinear Supersymmetry as a Hidden Symmetry,onless, finite-gap and perfectly invisible .-symmetric zero-gap systems, as well as rational deformations of the quantum harmonic oscillator and conformal mechanics, are considered, in which such symmetries are realized.

故意釣到白楊

Real- and Complex-Energy Non-conserving Particle Number Pairing Solution,he continuum’s threshold. In this work we show how to introduce these correlations through the continuum single-particle level density (CSPLD) in the pairing framework. By isolating the resonances of the system using an analytic continuation, we arrive at the Berggren (complex-energy) representation of the pairing solution.

MILL

滲入

On the Equivalence Between Type I Liouville Dynamical Systems in the Plane and the Sphere,ap allow us to pass from a Liouville Type I separable system with a spherical configuration space to its Liouville Type I partners where the configuration space is a plane and back. Several selected spherical separable systems and their planar cousins are discussed in a classical context.