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AMS Sectional Meeting Program by Special Session

Current as of Tuesday, April 12, 2005 15:08:43

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1990 Southeast Section Meeting
Fayetteville, AR, March 23-24, 1990
Meeting #856

Associate secretaries:
Joseph A Cima, AMS

Special Session on Algebraic Geometry

  • Saturday March 24, 1990, 7:30 a.m.-9:50 a.m.
    Special Session on Algebraic Geometry, I

    Room 410, Center for Continuing Education

    • 7:30 a.m.
      The Hodge decomposition for smooth quasi-projective varieties.
      Donu Arapura*, Purdue University, West Lafayette
    • 8:00 a.m.
      Obstructions for deformations of singularities.
      Jan Stevens*, University of Utah
    • 8:30 a.m.
      The Artin smoothing problem and the approximation theorems.
      Mark Spivakovsky*, Harvard University
    • 9:00 a.m.
      The structure of small resolutions.
      Sheldon Katz, Oklahoma State University, Stillwater
      David R. Morrison*, Duke University
    • 9:30 a.m.
      Donaldson's polynomials of surfaces in P^3.
      Kieran O'Grady*, Columbia University
  • Saturday March 24, 1990, 1:15 p.m.-4:05 p.m.
    Special Session on Algebraic Geometry, II

    Room 410, Center for Continuing Education

    • 1:15 p.m.
      Orbits of the action of PGL(3) on spaces of plane curves.
      Paolo Aluffi*, Oklahoma State University, Stillwater
    • 1:45 p.m.
      Birational mappings between hypersurfaces of degree M in P^M.
      Bruce Crauder*, Oklahoma State University, Stillwater
    • 2:15 p.m.
      Cremona transformations and syzygies.
      Sheldon Katz*, Oklahoma State University, Stillwater
      Klaus Hulek, Universitaet Bayreuth, Federal Republic of Germany
      Frank Schreyer, Universitaet Bayreuth, Federal Republic of Germany
    • 2:45 p.m.
      Hilbert functions of points in good position in P^2.
      Brian Harbourne*, University of Nebraska, Lincoln
    • 3:15 p.m.
      On set-theoretic complete intersections in complex projective space.
      David B. Jaffe*, University of Nebraska, Lincoln
    • 3:45 p.m.
      Some recent results on the Gaussian map for curves.
      Rick Miranda*, Colorado State University

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