Time Eigenvalues for the One-dimensional Infinite Square Well
David M. Rosenbaum
TL;DR
This paper derives discrete time eigenvalues for the one-dimensional infinite square well, providing a novel perspective on quantum energy levels in a time domain context.
Contribution
It introduces a new approach to quantum systems by calculating time eigenvalues for the infinite square well, expanding traditional energy eigenvalue analysis.
Findings
Discrete time eigenvalues are successfully derived.
The method offers insights into quantum dynamics in the time domain.
Potential applications in quantum control and information processing.
Abstract
Discrete time eigenvalues are found for the Infinite Square Well.
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Taxonomy
TopicsSpectral Theory in Mathematical Physics · Numerical methods in inverse problems · Quantum chaos and dynamical systems