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  <contributors>
    <authors>
      <author>Aganagic, M</author>
      <author>Gopakumar, R</author>
      <author>Minwalla, S</author>
      <author>Strominger, A</author>
    </authors>
  </contributors>
  <titles>
    <title>Unstable Solitons in Noncommutative Gauge Theory</title>
    <secondary-title>JHEP</secondary-title>
  </titles>
  <doi>10.1088/1126-6708/2001/04/001</doi>
  <pages>018</pages>
  <volume>04</volume>
  <number/>
  <dates>
    <year>2001</year>
    <pub-dates>
      <date>2001</date>
    </pub-dates>
  </dates>
  <abstract>We find a class of exact solutions of noncommutative gauge theories corresponding to unstable non-BPS solitons. In the two-dimensional euclidean (or 2+1 dimensional lorentzian) U(1) theory we find localized solutions carrying nonzero magnetic flux. In four euclidean dimensions we find non-BPS solutions with the same Pontrjagin charge but greater energy than the usual self-dual Yang-Mills instanton. We conjecture that these solutions and generalizations thereof correspond to nonsupersymmetric configurations of D-(p-2k) branes (or intersections thereof) in a D-p brane in the noncommutative scaling limit of large B-field. In the particular case of a 0-brane on a 2-brane the analysis of small fluctuations reveals an infinite tower of states which agrees exactly with that of the 0-2 CFT in the scaling limit. The spectrum contains a tachyon, and we show explicitly that the endpoint of tachyon condensation corresponds to the 0-brane dissolved in the 2-brane.</abstract>
</record>


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