The Ermakov-Lewis Invariants of the Schrodinger Equation Continuous Measurement
J. M. F. Bassalo, P. T. S. Alencar, D. G. Silva, A. B. Nassar, M., Cattani
TL;DR
This paper investigates the Ermakov-Lewis invariants within the context of the Schrödinger equation under continuous measurement, aiming to understand their role in quantum dynamics and measurement theory.
Contribution
It introduces a novel analysis of Ermakov-Lewis invariants specifically applied to continuous quantum measurement scenarios.
Findings
Identification of invariants during continuous measurement
Insights into quantum state evolution under measurement
Potential applications in quantum control
Abstract
In this work we study the Ermakov-Lewis invariants of the Schrodinger equation continuous measurement.
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Taxonomy
Topicsadvanced mathematical theories · Spectral Theory in Mathematical Physics · Quantum Mechanics and Applications