Bose-Einstein Condensates in a Double Well
By admin On February 24th, 2010This simulation is meant to accompany I. Satija et al., Phys. Rev. A 79, 033616 (2009): Symmetry-breaking and symmetry-restoring dynamics of a mixture of Bose-Einstein condensates in a double well.
Below you will find demonstrations of the simulation exhibiting various modes. Information on downloading the simulation may be found at the bottom of the page.
Josephson Oscillations (JO)
Josephson Oscillations about
φ=0
- Λa = Λb = 0.2
-
Λab = 0.426 (2.13
Λa) - za = 0.1
- zb = 0.2
-
φa =
φb = 0
Josephson Oscillations about
φ=π
- Λa = Λb = 0.2
-
Λab = 0.426 (2.13
Λa) - za = 0.1
- zb = 0.2
-
φa =
φb = π
Macroscopic Quantum Self Trapping (MQST)
MQST With Phase Separation
- Λa = Λb = 2
-
Λab = 4.26 (2.13
Λa) - za = 0.1
- zb = 0.2
-
φa =
φb = 0
MQST Without Phase Separation
- Λa = Λb = 2
-
Λab = 4.26 (2.13
Λa) - za = 0.1
- zb = 0.2
-
φa =
φb = π
Phase Swapping
- Λa = Λb = 2
-
Λab = 4.26 (2.13
Λa) - za = 0.225
- zb = 0.25
-
φa =
φb = 0
Chaos
- Λa = Λb = 2
-
Λab = 4.26 (2.13
Λa) - fa = 0.6
- fb = 0.4
- za = zb = 0.3
- φa = π
- φb = 0
Varying Λab
Initially Josephson Oscillations about
φ=0
- Λa = Λb = 0.2
- za = 0.2
- zb = 0.1
-
φa =
φb = 0
Initially Josephson Oscillations about
φ=π
- Λa = Λb = 0.2
- za = 0.2
- zb = 0.1
-
φa =
φb = π
Initially MQST
- Λa = 3
- Λb = 4
- za = 0.441
- zb = 0.4677
-
φa =
φb = π
Initially, species "a" exhibits MQST while species "b" exhibits Josephson Oscillations
- Λa = 4
- Λb = 2
- za = 0.4796
- zb = 0.2
- φa = π
- φb = 0;
Download the simulation
This simulation, and its source code, is licensed under the GNU General Public License (GPL).
- Download for Windows
- Download for Linux
- Source code (zip | tar.gz)
- Requires the Irrlicht Engine
The Linux version may/may not run on a Mac.
