"Phase transition"의 두 판 사이의 차이
둘러보기로 가기
검색하러 가기
imported>Pythagoras0 |
imported>Pythagoras0 |
||
| 1번째 줄: | 1번째 줄: | ||
==introduction== | ==introduction== | ||
| − | * A quantum system can undergo a radical change of its ground-state as a parameter in its Hamiltonian, such as pressure, magnetic field or impurity concentration, is tuned through a critical value | + | * A quantum system can undergo a radical change of its ground-state as a parameter in its Hamiltonian, such as pressure, magnetic field or impurity concentration, is tuned through a critical value |
| − | to another. | + | * such a quantum phase transition signals the change from one state of matter to another. |
| − | * This insight has provided an important link between statistical mechanics, quantum many-body physics and high energy physics, and these | + | * This insight has provided an important link between statistical mechanics, quantum many-body physics and high energy physics, and these fields now share a large body of theoretical techniques and results. |
| − | fields now share a large body of theoretical techniques and results. | + | |
==articles== | ==articles== | ||
* Hohenberg, P. C., and A. P. Krekhov. ‘An Introduction to the Ginzburg-Landau Theory of Phase Transitions and Nonequilibrium Patterns’. arXiv:1410.7285 [cond-Mat], 27 October 2014. http://arxiv.org/abs/1410.7285. | * Hohenberg, P. C., and A. P. Krekhov. ‘An Introduction to the Ginzburg-Landau Theory of Phase Transitions and Nonequilibrium Patterns’. arXiv:1410.7285 [cond-Mat], 27 October 2014. http://arxiv.org/abs/1410.7285. | ||
2017년 3월 2일 (목) 11:53 판
introduction
- A quantum system can undergo a radical change of its ground-state as a parameter in its Hamiltonian, such as pressure, magnetic field or impurity concentration, is tuned through a critical value
- such a quantum phase transition signals the change from one state of matter to another.
- This insight has provided an important link between statistical mechanics, quantum many-body physics and high energy physics, and these fields now share a large body of theoretical techniques and results.
articles
- Hohenberg, P. C., and A. P. Krekhov. ‘An Introduction to the Ginzburg-Landau Theory of Phase Transitions and Nonequilibrium Patterns’. arXiv:1410.7285 [cond-Mat], 27 October 2014. http://arxiv.org/abs/1410.7285.