Paul A. Schweitzer, Date of Birth, Place of Birth

    

Paul A. Schweitzer

American mathematician

Date of Birth: 21-Jul-1937

Place of Birth: Yonkers, New York, United States

Profession: mathematician, Catholic priest, university teacher

Nationality: United States

Zodiac Sign: Cancer


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About Paul A. Schweitzer

  • Paul Alexander Schweitzer, S.
  • J., (born 21 July 1937, Yonkers, New York) is an American mathematician, specializing in differential topology, geometric topology, and algebraic topology.He has done research on foliations, knot theory, and 3-manifolds.
  • In 1974 he found a counterexample to the Seifert conjecture that every non-vanishing vector field on the 3-sphere has a closed integral curve.
  • In 1995 he demonstrated that Sergei Novikov's compact leaf theorem cannot be generalized to manifolds with dimension greater than 3.
  • Specifically, Schweitzer proved that a smooth, compact, connected manifold with Euler characteristic zero and dimension > 3 has a C1 codimension-one foliation that has no compact leaf.

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