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Superradiant Quantum Phase Transition for an Exactly Solvable Two-Qubit Spin-Boson Model
Roberto Grimaudo1, Davide Valenti1, Alessandro Sergi2,3
1Dipartimento di Fisica e Chimica "Emilio Segrè", Group of Interdisciplinary Theoretical Physics, Università degli Studi di Palermo, Viale delle Scienze Ed. 18, 90128 Palermo, Italy.
This study analyzes an exactly solvable two-qubit model, revealing first-order quantum phase transitions. These transitions manifest as abrupt changes in entanglement and magnetization.
Area of Science:
- Quantum mechanics
- Quantum optics
- Condensed matter physics
Background:
- The spin-boson model is a fundamental model in quantum mechanics describing the interaction between a quantum system and a bath.
- Interacting qubit systems are crucial for quantum computing and quantum information processing.
- Quantum phase transitions (QPTs) represent fundamental changes in the ground state of quantum systems.
Purpose of the Study:
- To analyze a specific spin-boson-like model with two interacting qubits.
- To investigate the possibility of exactly solving the model due to its inherent symmetry.
- To analytically identify and characterize quantum phase transitions within this system.
Main Methods:
- The study employs an exactly solvable model characterized by exchange symmetry between two spins.
- Explicit expressions for eigenstates and eigenenergies are derived.
- The analysis focuses on identifying abrupt changes in key quantum properties.
Main Results:
- The model is shown to be exactly solvable due to exchange symmetry.
- First-order quantum phase transitions are analytically identified.
- These transitions are linked to significant changes in two-spin concurrence, net spin magnetization, and mean photon number.
Conclusions:
- The analyzed two-qubit model provides an exactly solvable platform for studying quantum phase transitions.
- The identified QPTs are physically relevant, demonstrating abrupt changes in measurable quantum properties.
- This work contributes to the understanding of quantum phase transitions in interacting qubit systems.
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