# The ground state energy and density of interacting bosons in a trap

Seiringer R, Lieb É, Yngvason J. 2000. The ground state energy and density of interacting bosons in a trap. Proceedings of the International Symposium on Quantum Theory and Symmetries. ISQTS: Quantum Theory and Symmetries, 101–110.

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Author

Seiringer, Robert

^{ISTA}^{}; Lieb, Élliott; Yngvason, JakobAbstract

In the theoretical description of recent experiments with dilute Bose gases confined in external potentials the Gross-Pitaevskii equation plays an important role. Its status as an approximation for the quantum mechanical many-body ground state problem has recently been rigorously clarified. A summary of this work is presented here.

Publishing Year

Date Published

2000-06-01

Proceedings Title

Proceedings of the International Symposium on Quantum Theory and Symmetries

Page

101 - 110

Conference

ISQTS: Quantum Theory and Symmetries

ISBN

IST-REx-ID

### Cite this

Seiringer R, Lieb É, Yngvason J. The ground state energy and density of interacting bosons in a trap. In:

*Proceedings of the International Symposium on Quantum Theory and Symmetries*. World Scientific Publishing; 2000:101-110.Seiringer, R., Lieb, É., & Yngvason, J. (2000). The ground state energy and density of interacting bosons in a trap. In

*Proceedings of the International Symposium on Quantum Theory and Symmetries*(pp. 101–110). World Scientific Publishing.Seiringer, Robert, Élliott Lieb, and Jakob Yngvason. “The Ground State Energy and Density of Interacting Bosons in a Trap.” In

*Proceedings of the International Symposium on Quantum Theory and Symmetries*, 101–10. World Scientific Publishing, 2000.R. Seiringer, É. Lieb, and J. Yngvason, “The ground state energy and density of interacting bosons in a trap,” in

*Proceedings of the International Symposium on Quantum Theory and Symmetries*, 2000, pp. 101–110.Seiringer, Robert, et al. “The Ground State Energy and Density of Interacting Bosons in a Trap.”

*Proceedings of the International Symposium on Quantum Theory and Symmetries*, World Scientific Publishing, 2000, pp. 101–10.**All files available under the following license(s):**

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arXiv math-ph/9911026