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Published on: May 30, 2014
Surprisal of a quantum state: Dynamics, compact representation, and coherence effects
K Komarova1, F Remacle1, R D Levine1
1The Fritz Haber Center for Molecular Dynamics and Institute of Chemistry, The Hebrew University of Jerusalem, Jerusalem 91904, Israel.
Quantum surprisal analysis is extended to the full quantum regime, characterizing both state probabilities and coherence. This new quantum mechanical surprisal, a linear combination of operators, plays a central role in understanding quantum dynamics.
Area of Science:
- Quantum mechanics
- Quantum information science
- Theoretical physics
Background:
- Quantum technologies offer insights into microscopic system dynamics.
- Surprisal analysis has successfully characterized quantum system probability distributions across various fields.
- Extending surprisal analysis to the quantum regime is crucial for understanding coherence effects.
Purpose of the Study:
- To extend surprisal analysis to the full quantum regime, characterizing both state probabilities and coherence.
- To develop a dynamical description where quantum mechanical surprisal is central.
- To provide an explicit route to Lagrange multipliers and identify dominant constraint operators.
Main Methods:
- Development of an exact dynamical approach.
- Formulation of quantum mechanical surprisal as a linear combination of operators.
- Application of maximal entropy formalism challenges in the quantum regime.
Main Results:
- A novel description of quantum dynamics incorporating quantum mechanical surprisal.
- An explicit method to determine Lagrange multipliers for quantum systems.
- Identification of dominant operators acting as constraints in quantum dynamics.
Conclusions:
- The quantum mechanical surprisal provides a powerful tool for characterizing quantum systems.
- This extended analysis is vital for advancing quantum technologies and understanding complex quantum phenomena.
- The developed approach offers a new perspective on quantum dynamics and constraints.
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