Atomic Physics Division
- The strategy of the Atomic Physics Division is to develop and apply
atomic-physics research methods to achieve fundamental advances in measurement
science relevant to industry and the technical community, and to produce and
critically compile physical reference data.
|
GOAL: To determine
atomic properties
and explore their
applications |
| Strategic Focus Areas: |
| |
First |
Light-Matter
Interactions and Atom Optics - to advance the physics of
electromagnetic-matter interactions and to explore new applications for laser
cooled and trapped atoms. |
| Second |
Plasma and X-Ray
Measurement Methods - to develop advanced optical and x-ray
measurement techniques for applications involving laboratory and space plasmas,
thin-film structures, and nanoscale devices. |
| Third |
Nanoscale and
Quantum Metrology - to advance measurement science at the
atomic and nanometer scale, focusing on ultraprecise length-displacement
measurements, x-ray and gamma-ray precision metrology, and nanooptics and
nanosystems modeling. |
| Fourth |
Critically Evaluated
Atomic Data - to produce reference data on atomic structure and
to critically compile reference data for scientific and technological
applications. |
Light-Matter Interactions and Atom Optics:
to advance the physics
of electromagnetic-matter interactions and to explore
new applications for laser cooled and trapped atoms.
INTENDED OUTCOME AND
BACKGROUND
This strategic element focuses on the physics of laser cooling and
electromagnetic trapping of neutral particles, the manipulation of
Bose-Einstein condensates (BECs), and the use of optical dipole forces as a new
tool for analyzing of microscopic objects in biochemistry. It includes both
fundamental and applied studies, such as developing measurement techniques for
biomolecular systems and developing a quantum information processor. A strong
theoretical-experimental collaboration is aimed at interpreting experimental
results and providing guidance for new experiments.
The development of laser cooling and trapping techniques allows exquisite
control over the motion of atoms. Such control has been exploited to build more
precise atomic clocks and gravity gradiometers. These techniques also enable
the study and manipulation of atoms and molecules under conditions in which
their quantum or wave behavior dominates. This research has revolutionized the
field of matter-wave optics.
Our research includes theoretical and experimental projects that contribute to
the understanding and exploitation of Bose-Einstein condensation of neutral
atoms, matter-wave optics, optical and magnetic control of trapped-atom
collisions, advanced laser cooling and collision studies for atomic clocks,
ultracold plasmas and Rydberg atoms, the study of the superfluid to
Mott-insulator quantum phase transition, quantum information processing,
quantum-computing architectures, and optical characterization and manipulation
of single molecules, biomolecules, and biomembranes.
Accomplishments
From an Atomic BEC to Mott-Insulator to a Molecular BEC
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Figure 1. Schematic showing two-color formation of molecules in their
ground electronic state by Raman Photoassociation. In a BEC this process is
initially coherent and leads to a wavefunction that is both atoms and
molecules.
|
Recent theoretical calculations show how to obtain a quantum phase transition
that takes the superfluid state appropriate to a BEC in a shallow,
three-dimensional, optical lattice and transforms it to a Mott-Insulator state
appropriate to a deep optical lattice. In the superfluid state all the atoms
are identical, whereas in the deep lattice, Mott-Insulator state the atoms are
distinct since they are individually labeled by their lattice position.
We have shown that if we start with an average of two atoms per optical lattice
site and increase the lattice depth to obtain a Mott-Insulator state with
exactly two atoms per well site, we can then convert the atom pairs into ground
state molecules using laser light. Finally, after molecular formation, the
Mott-Insulator can be "melted" to yield a molecular BEC. Specific
calculations have been done for the homonuclear species
87Rb2 and the heteronuclear species KRb.
Studies of atomic BEC systems have proven to be extraordinarily fruitful, with
connections to a number of disciplines, including atomic, molecular, and
optical physics, quantum optics, condensed-matter physics, solid-state physics,
quantum field theory, and quantum information and computing. One of the primary
purposes of the Mott-Insulator transition is the initialization of a
neutral-atom quantum register for quantum computing. The production of
molecular BECs will extend applications to molecular species. Experiments along
some of these lines are being planned.
Photoassociation in a Bose-Einstein Condensate
We have investigated the photoassociation of atoms (two colliding atoms
absorbing a photon, forming a molecule) in a trapped, sodium BEC. We measured a
rate coefficient that exceeds the classical limit by more than four orders of
magnitude. The measured rate coefficient is, however, in good agreement with
results from a quantum-mechanical two-body scattering theory. Classically,
atoms have to be next to each other to form a molecule, but quantum
mechanically, the BEC has a single wavefunction for all the atoms extending
over the entire trapped gas.
This is another example of how the quantum world can give remarkably different
results than the classical world. Such studies are important for developing
theories that describe the BEC. The theories can then be used to exploit the
BEC as a source of atoms analogous to the source of photons from a laser for
use in precision measuring devices, such as atom interferometers.
Real-Time Measurements of Antigen-Antibody Binding
Adhesion is an ubiquitous process in biological systems. We have developed a
new technique to study the adhesion of biomolecules in real time under
biologically relevant conditions, similar to the situation when two cells
collide and adhere.
Using optical tweezers, we trap a pair of microspheres, one coated with an
antigen and the other coated with the corresponding antibody, and bring them
close enough to each other that they repeatedly collide due to thermally driven
motion. By monitoring the position of the trapped, antigen-coated microsphere,
we can observe single antigen-to-antibody binding events in real time. We also
measure the single molecule, spontaneous dissociation rate and the average rate
at which antigen-antibody pairs unbind due to thermal fluctuations. By varying
the number of antigen-to-antibody bonds that can form in a collision, we can
observe cooperativity in the binding. We observe not only positive
cooperativity, but also negative cooperativity (which is rarer in nature)
depending on how rigidly the antigen molecule is attached to the microsphere
surface.
Patterned Loading of Atoms into an Optical Lattice
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Figure 2. Diffraction pattern showing the contrast between atoms
coherently loading into every third lattice site, versus every lattice
site.
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Quantum systems, such as individual atoms, can be used as bits of information.
The processing of such information, governed by the rules of quantum mechanics,
is called quantum computing. There is currently great interest in realizing a
quantum computer, which is predicted to require exponentially less effort than
a classical computer to solve certain large-scale problems, such as factoring
large numbers.
We are developing a processor for quantum information, using neutral atoms
trapped in an optical lattice as the quantum information register. In an
optical lattice, atoms are trapped in the periodic intensity pattern formed
from the interference of intersecting laser beams.
In order to achieve the best performance for quantum information processing,
we would like atoms tightly confined, which can be achieved with a short-period
optical lattice. However, to initialize and read out the quantum register, we
would like atoms in sites spaced more than an optical wavelength apart. We have
taken a major step towards achieving this goal by loading every third site of a
one-dimensional, short-period optical lattice with atoms from a rubidium
Bose-Einstein condensate.
First strategic focus |
Second strategic focus |
Third strategic focus |
Fourth strategic focus
"Technical Activities 2002" - Table of Contents |
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