Related Experiment Video
Updated: Mar 7, 2026

Gradient Echo Quantum Memory in Warm Atomic Vapor
Published on: November 11, 2013
Markovian quantum master equation beyond adiabatic regime.
Makoto Yamaguchi1, Tatsuro Yuge2, Tetsuo Ogawa3
1Center for Emergent Matter Science, RIKEN, Wakoshi, Saitama 351-0198, Japan.
This study presents a general quantum master equation formulation that extends beyond the adiabatic regime by incorporating a temporal change time scale. This new framework enables quantum control in non-adiabatic systems, applicable across various scientific fields.
Area of Science:
- Quantum physics
- Quantum dynamics
- Quantum information
Background:
- The adiabatic regime is a common approximation in quantum dynamics.
- Existing quantum master equations often fail beyond the adiabatic approximation.
- Controlling quantum systems requires accurate models for non-adiabatic dynamics.
Purpose of the Study:
- To develop a general formulation of the Markovian quantum master equation.
- To extend quantum dynamics beyond the adiabatic regime.
- To provide a framework for quantum control in non-adiabatic systems.
Main Methods:
- Introducing a temporal change time scale τ_{A}(t) for the time-dependent system Hamiltonian.
- Developing a general formulation of the Markovian quantum master equation.
- Applying the framework to the dissipative Landau-Zener model.
Main Results:
- A general formulation of the Markovian quantum master equation is derived.
- The framework is valid even when the system's time scale is faster than the bath correlation function.
- The dissipative Landau-Zener model demonstrates the effectiveness of the new formulation.
Conclusions:
- The developed quantum master equation provides a basis for quantum control beyond the adiabatic regime.
- The findings are applicable to a wide range of quantum systems and fields.
- This work offers new possibilities for manipulating quantum states in non-equilibrium conditions.
Related Concept Videos
Adiabatic Processes for an Ideal Gas
Variables and Equations of State
Maxwell's Thermodynamic Relations
All thermodynamic potentials are exact differentials. Therefore, their second-order...
Equation of State
Path Between Thermodynamics States
Equilibrium Conditions for a Particle
To understand the concept of equilibrium, let us first consider the forces acting on an object. When different forces act on an object, they can...

