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Quantum Bound State

This resource has a 7.1 Ranking

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Usage Stats
Overall Period: Updated 28 Aug, 2008
Users: 176
Jobs: 1117
Avg. exec. time: 45 mins
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Avg. Review: 0.0 out of 5 stars
Citations: 0

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  • 1 (published)
Version 1 - published on 17 May, 2007
Contributor(s) Alexander Gavrilenko, Heng Li
Norfolk State University
At a glance Particle in a box - The particle in a box (or the infinite potential well) is a simple idealized system that is completely solved within quantum mechanics. The infinite potential well is a finite sized region in space (the box) with an infinite potential at its boundaries (the walls). A particle experiences no forces while inside the box, but as the walls are 'infinitely high', it is constrained to remain in the box. Simple Harmonic Oscillator - One of the most important model system in ...
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Description

Particle in a box - The particle in a box (or the infinite potential well) is a simple idealized system that is completely solved within quantum mechanics. The infinite potential well is a finite sized region in space (the box) with an infinite potential at its boundaries (the walls). A particle experiences no forces while inside the box, but as the walls are 'infinitely high', it is constrained to remain in the box.

Simple Harmonic Oscillator - One of the most important model system in quantum mechanics because a wide variety of physical situations can be reduced to it either exactly or approximately. In particular, a system near an equilibrium configuration can often be described in terms of one or more harmonic oscillators. Furthermore, it is one of the few quantum mechanical systems for which a simple exact solution is known.

Credits

Thanks to Mikhail Noginov and Vladimir Gavrilenko for helping with the theory.

Center for Materials Science, Norfolk State University.

References
  • Quantum Mechanics by Herbert Kroemer
  • Cite this work

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    • Gavrilenko, Alexander; Li, Heng (2007), "Quantum Bound State," doi: 10254/nanohub-r2531.1.

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    • Simulation services for results presented here were provided by the Network for Computational Nanotechnology (NCN) at nanoHUB.org

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