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    Strange Physical Theory Proved After Nearly 40 Years
    By Clara Moskowitz

    When physicist Vitaly Efimov heard his theory had finally been proven, he ran up to the younger scientist who had verified it and gave him a high five.

    Efimov had predicted a quantum-mechanical version of Borromean rings, a symbol that first showed up in Afghan Buddhist art from around the second century. The symbol depicts three rings linked together; if any ring were removed, they would all come apart.

    Efimov theorized an analog to the rings using particles: Three particles (such as atoms or protons or even quarks) could be bound together in a stable state, even though any two of them could not bind without the third. The physicist first proposed the idea, based on a mathematical proof, in 1970. Since then, no one has been able to demonstrate the phenomenon in the lab — until recently.

    A team of physicists led by Randy Hulet of Rice University in Houston finally achieved the trio of particles, and published their findings in the online journal Science Express.

    "It was very exciting, because after 40 years of this prediction being out there, it was finally verified," Hulet told LiveScience.

    Hulet presented his work at a meeting in Rome in October that Efimov also attended.

    "He gave me a high five after my talk," Hulet recounted. "He was so enthusiastic and so excited to see this prediction become true."

    Efimov had calculated that the triplet of bound particles was possible, and that it was repeating: New bound states could be achieved at higher and higher energy levels in an infinite progression. All of the bound states would occur at energy levels that were multiples of 515.

    To prove that they had really created the trios, called Efimov trimers, the researchers produced one set of three lithium atoms bound together, and then reproduced it with a binding energy 515 times the first one. (Essentially, binding energy indicates how tightly the particles hold onto one another and how much energy it would take to pull them apart.)

    The researchers used a setup called a Feshbach resonance that allowed them to tweak the energy levels of their atoms. They found that when they hit multiples of 515, the particles would bind, but at other energies they wouldn't, proving that the trios really were Efimov trimers.

    "It's an amazing effect, really," Hulet said. "A lot of people didn’t believe [Efimov] at first. It was a very strange prediction."

    The theory is unique because it's a solution to a special case of what's called the "three-body" problem. Scientists have solved the "two-body" problem — that is, they have calculated exactly how two objects should move based on their starting positions, masses and velocities. Scientists can also calculate this scenario for many masses, but a pure solution to the general three-body problem has been elusive.

    "Physicists can handle two-body problems quite well, and many-body problems fairly well, but when there are just a few objects, like the three bodies in these Efimov trimers, there are just too many variables," Hulet said.

    The Efimov calculation isn't the solution to the general case, but rather a solution to a specific case of three bodies. Thus, discovering a real-life example of three particles fulfilling his prediction is an important step to learning more about few-body physics.

    Thu, Dec 17, 2009  Permanent link

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    gamma     Sat, Dec 19, 2009  Permanent link
    "Physicists in Italy have gained two important insights into Efimov states — in which three or more atoms form bound states, even though pairs of the same atoms do not bind together.

    Massimo Inguscio and colleagues at the University of Florence have made the first Efimov trimers that contain two different species of atoms. A separate team led by Inguscio has also made the first measurement of the energy spectrum of a trimer comprising three identical atoms.

    In 1970 the Russian physicist Vitali Efimov calculated that three particles should form quantum states that are loosely bound together — despite the absence of bound states of any two pairs of particles in the system. This counterintuitive situation only occurs for particles that are bosons; that is, atoms that have integer values of intrinsic angular momentum, or spin..."