Related Experiment Video
Updated: Jan 11, 2026

08:52
Near-Infrared Temperature Measurement Technique for Water Surrounding an Induction-heated Small Magnetic Sphere
Published on: April 30, 2018
8.6K
Work statistics via real-time effective field theory: Application to work extraction from a thermal bath with qubit
1National Taiwan Normal University, Department of Physics, Taipei 11676, Taiwan.
Physical Review. E
|November 18, 2025
Summary
This study explores work extraction from quantum thermal states using various qubits. Spin or topological qubits coupled to thermal baths show superior performance for quantum heat engines and refrigerators.
Area of Science:
- Quantum thermodynamics
- Statistical mechanics
- Condensed matter physics
Background:
- Quantum thermal states are inherently passive, adhering to the second law of thermodynamics.
- Extracting work from these states requires careful consideration of quantum statistics and nonequilibrium processes.
Purpose of the Study:
- Investigate work extraction potential by coupling thermal baths to different qubit types (spin, fermionic, topological).
- Derive work statistics under cyclic nonequilibrium processes to quantify extractable work.
- Develop methods to precisely determine the physical regimes for work extraction.
Main Methods:
- Coupling thermal baths to spin, fermionic, and topological qubits.
- Analyzing work statistics under cyclic nonequilibrium processes.
- Employing an effective field theory approach using quasiparticle operators and thermal spectral functions.
Main Results:
- Derived nonperturbative work distribution function (WDF) for a pure thermal bath.
- Obtained second-order WDF with qubit coupling, enabling precise pinning of work extraction regimes.
- Identified spin and topological qubit-bath systems as yielding superior performance for quantum heat engines/refrigerators.
Conclusions:
- The effective field theory approach provides a tractable method for calculating work statistics in complex quantum systems.
- The developed WDF framework allows for the design and optimization of quantum heat engines and refrigerators.
- Quantum statistics significantly influence the performance of quantum thermal machines, with spin and topological qubits offering advantages.
Related Concept Videos
Quantifying Heat
61.5K
Thermal Energy Microscopically, thermal energy is the kinetic energy associated with the random motion of atoms and molecules. Temperature is a quantitative measure of “hot” or “cold”, which depends on the amount of thermal energy. When the atoms and molecules in an object are moving or vibrating quickly, they have a higher average kinetic energy (KE) (or higher thermal energy), and the object is perceived as “hot”, or it is described as being at a higher temperature. When the...
61.5K
Quantifying Work
23.8K
As a system undergoes a change, its internal energy can change, and energy can be transferred from the system to the surroundings, or from the surroundings to the system.
23.8K
Thermodynamic Potentials
1.5K
Thermodynamic potentials are state functions that are extremely useful in analyzing a thermodynamic system. They have dimensions of energy. The four important thermodynamic potentials are internal energy, enthalpy, Helmholtz free energy, and Gibbs free energy. These thermodynamic potentials can be expressed using two of the following variables: pressure, volume, temperature, and entropy. These two variables are expressed as the rate of change of the thermodynamic potential with respect to other...
1.5K
Atomic Nuclei: Nuclear Spin State Population Distribution
2.3K
Near absolute zero temperatures, in the presence of a magnetic field, the majority of nuclei prefer the lower energy spin-up state to the higher energy spin-down state. As temperatures increase, the energy from thermal collisions distributes the spins more equally between the two states. The Boltzmann distribution equation gives the ratio of the number of spins predicted in the spin −½ (N−) and spin +½ (N+) states.
2.3K
Thermodynamics: Activity Coefficient
2.7K
Activity is the measure of the effective concentration of the species in solution. It can be expressed as the product of the molar concentration of the species and its activity coefficient. The activity coefficient is a dimensionless quantity and depends on the total ionic strength of the solution.
The activity coefficient is a measure of the deviation from ideal behavior. When the ionic strength of the solution is minimal, the activity coefficient of an ionic species is close to unity, making...
The activity coefficient is a measure of the deviation from ideal behavior. When the ionic strength of the solution is minimal, the activity coefficient of an ionic species is close to unity, making...
2.7K
Work-energy Theorem
33.2K
According to Newton’s second law of motion, the sum of all the forces acting on a particle (net force) determines the rate of change in the momentum of the particle (motion). Therefore, we should consider the work done by all forces acting on a particle, or the net work, to see its effect on the particle’s motion.
The work-energy theorem equates work done by all the forces on an object to the change in its kinetic energy. The theorem can be used to calculate work done by a force...
The work-energy theorem equates work done by all the forces on an object to the change in its kinetic energy. The theorem can be used to calculate work done by a force...
33.2K

