Challenges
Datasets
Workspaces
Papers
Discussions
Leaderboard
Log inSign up
Challenges
Datasets
Workspaces
Papers
Discussions
Leaderboard
Blog
Job Board
Q3AS

© 2026 Aqora Quantum S.A.S.

TermsPrivacyLegal Notice

Physics Today

Researchers Put a New Spin on Bose–Einstein Condensates

Barbara Goss Levi

Published Nov 1, 1999• 2 citations
Publisher

Abstract

The earliest experiments on gaseous Bose–Einstein condensates established that they are coherent collections of atoms, all described by a single wavefunction—just like the known superfluids, liquid helium-4 and superconductors. It was natural to wonder if they would also exhibit some of the behavior that is so characteristic of those larger-scale Bose condensates, such as quantized circulation (vortices) or frictionless flow. Many theorists have proffered ideas on how one would produce vortices in a Bose–Einsten condensate and what their properties might be. One of those ideas has now been experimentally realized. The approach was suggested by James Williams and Murray Holland of JILA and implemented by their experimental colleagues there. (JILA is a jointly operated lab of the University of Colorado at Boulder and the National Institute of Standards and Technology. Williams is now at the University of Toronto.)

DOI
10.1063/1.882881

Related papers

Condensates in a whirl

Tornadoes, waterspouts and other atmospheric vortices are instanriy recognizable, but a detailed microscopic understanding of these phenomena continues to elude scientists. The same is true of vortices in super-fluids such as helium-4. Superfluids can flow without friction at low temperatures because the helium-4 atoms, which are bosons, all accumulate in the same quantum state, forming a Bose-Einstein condensate. Yet the strong interactions between the helium-4 atoms have hindered in-depth studies of the microscopic nature of superfluidity. Now Eric Cornell, Carl Wieman and co-workers at the JILA laboratory in Boulder, Colorado, have created a vortex in a dilute gas of rubidium-87, another Bose-Einstein condensate (M Matthews et at. 1999 Plys. Rev. Lett. 83 2498).

Physics World•Nov 1, 1999•0 citations

Ground states and dynamics of rotating Bose-Einstein condensates

Weizhu Bao

Since its realization in dilute bosonic atomic gases [], [], Bose-Einstein condensation of alkali atoms and hydrogen has been produced and studied extensively in the laboratory [], and has permitted an intriguing glimpse into the macroscopic quantum world. In view of potential applications [], [], [], the study of quantized vortices, which are well-known signatures of superfluidity, is one of the key issues. In fact, bulk superfluids are distinguished from normal fluids by their ability to support dissipationless flow. Such persistent currents are intimately related to the existence of quantized vortices, which are localized phase singularities with integer topological charge []. The superfluid vortex is an example of a topological defect that is well known in superconductors [] and in liquid helium []. The occurrence of quantized vortices in superfluids has been the focus of fundamental theoretical and experimental work []. Different research groups have obtained quantized vortices in Bose-Einstein condensates (BECs) experimentally, e.g., the JILA group [], [], the ENS group [] and the MIT group [], []. Currently, there are at least two typical ways to generate quantized vortices from a BEC ground state: (i) impose a laser beam rotating with an angular velocity on the magnetic trap holding the atoms to create a harmonic anisotropic potential [], [], []; or (ii) add to the stationary magnetic trap a narrow, moving Gaussian potential, representing a far-blue detuned laser [], [], [], [], [], [].

Birkhäuser Boston eBooks•Dec 2, 2007•9 citations

An Optical Spoon Stirs Up Vortices in a Bose–Einstein Condensate

Richard Fitzgerald

Since the early days of Bose–Einstein condensates (BECs) in atomic gases, comparisons have been drawn to the other familiar bosonic systems: liquid helium-4 and the Cooper pairs of superconductors. Two of the early questions asked of BECs were whether they had similar coherence properties and whether they were superfluids. In He4, it is rather difficult to study properties of the condensate, such as the condensate fraction, whereas the measurement of superfluidity is fairly straightforward. The opposite has proved true for atomic condensates: The condensate fraction as a function of temperature was found early on, but only recently has their superfluidity been placed on firm footing (see PHYSICS TODAY, November 1999, page 17).

Physics Today•Aug 1, 2000•8 citations

A New Recipe for Atom Condensates

Gary Taubes

A group at the University of Colorado and the National Institute of Standards and Technology in Boulder has serendipitously created two Bose-Einstein condensates—each one a crowd of atoms in a single quantum state—in a supercooled magnetic trap. Their cooling technique worked directly on only one of the condensates, but the other one cooled “sympathetically,” which suggests that the strategy could be used to condense

Science•Jan 31, 1997•0 citations

STABILITY AND DYNAMICS OF QUANTIZED VORTICES IN GASEOUS BOSE-EINSTEIN CONDENSATES

Jukka Huhtamäki

Bose-Einstein condensation is a quantum statistical phase transition which was theoretically predicted almost a hundred years ago. After years of seminal research, physicists realized the first almost ideal Bose-Einstein condensates in ultracold dilute atomic gases in 1995. Since then, the theoretical and experimental methods concerning such systems have been developing rapidly, and many fascinating phenomena have been found in these novel quantum systems.\n\nBose-Einstein condensation occurs in a system consisting of massive bosons when a single quantum state becomes macroscopically occupied as the temperature is lowered below the transition temperature. In general, condensates consisting of repulsively interacting bosons exhibit superfluidity: Particle currents can flow in the system without dissipation and viscosity. Moreover, the velocity fields of condensates have to be irrotational, which severely restricts the rotational characteristics of these systems. Apart from the center of mass motion, the system may carry angular momentum in the form of elementary excitations or so-called quantized vortices.\n\nThis Thesis is a theoretical study of subjects related to stability and dynamics of quantized vortices in dilute atomic Bose-Einstein condensates. The precession and instability of off-centered vortices in trapped condensates is investigated both in the zero-temperature limit and at finite temperatures. Dynamical stability of multiply quantized vortices and vortex clusters is studied in axisymmetric trap geometries. Splitting of energetically and dynamically unstable multiply quantized vortices into singly quantized vortices is also studied. Finally, as a separate subject, tunneling of a condensate through a potential barrier is investigated. Majority of this work relies on numerical methods for solving the Gross-Pitaevskii and Bogoliubov equations, which are of central importance in the study of dilute atomic Bose-Einstein condensates.

•Mar 7, 2008•0 citations

Experimenters Produce New Bose–Einstein Condensate(s) and Possible Puzzles for Theorists

Graham P. Collins

If the creation of a gaseous Bose–Einstein condensate in Boulder, Colorado, last summer marked the opening of a door to a new world of physics—the realm of wealdy interacting, quantum degenerate atomic gases—then today we have unlocked multiple entrances to that domain. Furthermore, each entrance has a different architecture and looks out across a unique landscape.

Physics Today•Mar 1, 1996•68 citations
The earliest experiments on gaseous Bose–Einstein condensates established that they are coherent collections of atoms, all described by a single wavefunction—just like the known superfluids, liquid helium-4 and superconductors. It was natural to wonder if they would also exhibit some of the behavior that is so characteristic of those larger-scale Bose condensates, such as quantized circulation (vortices) or frictionless flow. Many theorists have proffered ideas on how one would produce vortices in a Bose–Einsten condensate and what their properties might be. One of those ideas has now been experimentally realized. The approach was suggested by James Williams and Murray Holland of JILA and implemented by their experimental colleagues there. (JILA is a jointly operated lab of the University of Colorado at Boulder and the National Institute of Standards and Technology. Williams is now at the University of Toronto.)
Tornadoes, waterspouts and other atmospheric vortices are instanriy recognizable, but a detailed microscopic understanding of these phenomena continues to elude scientists. The same is true of vortices in super-fluids such as helium-4. Superfluids can flow without friction at low temperatures because the helium-4 atoms, which are bosons, all accumulate in the same quantum state, forming a Bose-Einstein condensate. Yet the strong interactions between the helium-4 atoms have hindered in-depth studies of the microscopic nature of superfluidity. Now Eric Cornell, Carl Wieman and co-workers at the JILA laboratory in Boulder, Colorado, have created a vortex in a dilute gas of rubidium-87, another Bose-Einstein condensate (M Matthews et at. 1999 Plys. Rev. Lett. 83 2498).
Since its realization in dilute bosonic atomic gases [], [], Bose-Einstein condensation of alkali atoms and hydrogen has been produced and studied extensively in the laboratory [], and has permitted an intriguing glimpse into the macroscopic quantum world. In view of potential applications [], [], [], the study of quantized vortices, which are well-known signatures of superfluidity, is one of the key issues. In fact, bulk superfluids are distinguished from normal fluids by their ability to support dissipationless flow. Such persistent currents are intimately related to the existence of quantized vortices, which are localized phase singularities with integer topological charge []. The superfluid vortex is an example of a topological defect that is well known in superconductors [] and in liquid helium []. The occurrence of quantized vortices in superfluids has been the focus of fundamental theoretical and experimental work []. Different research groups have obtained quantized vortices in Bose-Einstein condensates (BECs) experimentally, e.g., the JILA group [], [], the ENS group [] and the MIT group [], []. Currently, there are at least two typical ways to generate quantized vortices from a BEC ground state: (i) impose a laser beam rotating with an angular velocity on the magnetic trap holding the atoms to create a harmonic anisotropic potential [], [], []; or (ii) add to the stationary magnetic trap a narrow, moving Gaussian potential, representing a far-blue detuned laser [], [], [], [], [], [].
Since the early days of Bose–Einstein condensates (BECs) in atomic gases, comparisons have been drawn to the other familiar bosonic systems: liquid helium-4 and the Cooper pairs of superconductors. Two of the early questions asked of BECs were whether they had similar coherence properties and whether they were superfluids. In He4, it is rather difficult to study properties of the condensate, such as the condensate fraction, whereas the measurement of superfluidity is fairly straightforward. The opposite has proved true for atomic condensates: The condensate fraction as a function of temperature was found early on, but only recently has their superfluidity been placed on firm footing (see PHYSICS TODAY, November 1999, page 17).
Bose-Einstein condensation is a quantum statistical phase transition which was theoretically predicted almost a hundred years ago. After years of seminal research, physicists realized the first almost ideal Bose-Einstein condensates in ultracold dilute atomic gases in 1995. Since then, the theoretical and experimental methods concerning such systems have been developing rapidly, and many fascinating phenomena have been found in these novel quantum systems.\n\nBose-Einstein condensation occurs in a system consisting of massive bosons when a single quantum state becomes macroscopically occupied as the temperature is lowered below the transition temperature. In general, condensates consisting of repulsively interacting bosons exhibit superfluidity: Particle currents can flow in the system without dissipation and viscosity. Moreover, the velocity fields of condensates have to be irrotational, which severely restricts the rotational characteristics of these systems. Apart from the center of mass motion, the system may carry angular momentum in the form of elementary excitations or so-called quantized vortices.\n\nThis Thesis is a theoretical study of subjects related to stability and dynamics of quantized vortices in dilute atomic Bose-Einstein condensates. The precession and instability of off-centered vortices in trapped condensates is investigated both in the zero-temperature limit and at finite temperatures. Dynamical stability of multiply quantized vortices and vortex clusters is studied in axisymmetric trap geometries. Splitting of energetically and dynamically unstable multiply quantized vortices into singly quantized vortices is also studied. Finally, as a separate subject, tunneling of a condensate through a potential barrier is investigated. Majority of this work relies on numerical methods for solving the Gross-Pitaevskii and Bogoliubov equations, which are of central importance in the study of dilute atomic Bose-Einstein condensates.