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Schenck, Hal - Department of Mathematics, University of Illinois at Urbana-Champaign
Complex Arrangements: Algebra, Geometry, Topology
Arrangements and Computations I
Fat Points, Inverse Systems, and Piecewise Polynomial Anthony V. Geramita
Local cohomology of bivariate splines Hal Schenck1
Arrangements and Computations III
On a conjecture of Rose John P. Dalbec
Cohomology and Spectral This appendix gives a short but intense introduction to cohomology and spectral
Summer Graduate Workshop: Toric Varieties The MSRI summer graduate workshop on toric varieties, organized
EULER CHARACTERISTIC OF COHERENT SHEAVES ON SIMPLICIAL TORICS VIA THE STANLEY-REISNER RING
EQUIVARIANT CHOW COHOMOLOGY OF NONSIMPLICIAL TORIC VARIETIES
Hyperplane Arrangements: Computations and Conjectures
THE WEAK LEFSCHETZ PROPERTY, INVERSE SYSTEMS AND FAT POINTS
A family of ideals of minimal regularity and the Hilbert series of Cr
A STELLAR PROOF OF HIRZEBRUCH-RIEMANN-ROCH FOR TORIC VARIETIES
A rank two vector bundle associated to a three arrangement, and its Chern polynomial
A spectral sequence for splines Hal Schenck
Arrangements and Computations II
CURRICULUM VITAE FOR HENRY K. SCHENCK Department of Mathematics
POSTDOC SEMINAR JOB HUNTING
