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DFG-Heisenberg-Professur für Diskrete Methoden in Algebra und algebraischer Geometrie
FB 12 - Institut für Mathematik Goethe-Universität Robert-Mayer-Str. 10 D-60325 Frankfurt am Main
Fon: +49 (069) 798-23411 Fon: +49 (069) 798-22526 (Sekr.) Fax: +49 (069) 798-28841
Büro: R-M 10, Raum 405 Sprechstunde: Di 16-17 und n.V.
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Contents
- Lattice Polytopes
- Toric Algebra
- Tropical Geometry
- Combinatorial Commutative Algebra
- Algorithmic Algebra
- Geometric and Topological Combinatorics
- Research Report 2005-2008 [pdf]
Christian Haase and the Research Group Lattice Polytopes 16 pages, December 2008.
- Permutation Polytopes of Cyclic Groups [arXiv]
Barbara Baumeister, Christian Haase, Benjamin Nill, and Andreas Paffenholz 15 pages.
- Polyhedral adjunction theory [arXiv]
Sandra Di Rocco, Christian Haase, Benjamin Nill, and Andreas Paffenholz 24 pages, 8 figures.
- Few smooth d-polytopes with N lattice points [arXiv]
Tristram Bogart, Christian Haase, Milena Hering, Benjamin Lorenz, Benjamin Nill, Andreas Paffenholz, Francisco Santos, and Hal Schenck 19 pages.
- Integral affine structures on spheres and torus fibrations of Calabi-Yau toric hypersurfaces II [arXiv]
Christian Haase and Ilia Zharkov DUKE-CGTP-03-01, 21 pages.
- Integral affine structures on spheres and torus fibrations of Calabi-Yau toric hypersurfaces I [arXiv]
Christian Haase and Ilia Zharkov DUKE-CGTP-02-05, 26 pages.
- Linear Systems on Tropical Curves [arXiv]
Christian Haase, Gregg Musiker, and Josephine Yu Mathematische Zeitschrift Online First DOI 10.1007/s00209-011-0844-4
- Lattice Polygons and the number 2i+7 [arXiv talk]
Christian Haase and Josef Schicho American Mathematical Monthly February: 151 - 165, 2009.
 (Theorems of Brion, Lawrence, and Varchenko on rational generating functions for cones) [arXiv] Matthias Beck, Christian Haase, and Frank Sottile The Mathematical Intelligencer, 31:9-17, 2009.
- Cayley decompositions of lattice polytopes and upper bounds for h*-polynomials [arXiv]
Christian Haase, Benjamin Nill, and Sam Payne Journal für die reine und angewandte Mathematik, 637:207-216, 2009.
- Grid graphs, Gorenstein polytopes, and domino stackings [arXiv]
Matthias Beck, Christian Haase, and Steven V. Sam Graphs and Combinatorics, 25(4):409-426, 2009.
- Lattice Points in Minkowski Sums [arXiv]
Christian Haase, Benjamin Nill, Andreas Paffenholz, and Francisco Santos Electronic Journal of Combinatorics, 15:#N11, 2008.
- Dedekind-Carlitz Polynomials as Lattice-Point Enumerators in Rational Polyhedra [arXiv]
Matthias Beck, Christian Haase, and Asia R. Matthews Mathematische Annalen, 341:945-961, 2008.
- Quasi-period collapse and GL(n,Z)-scissors congruence in rational polytopes [arXiv]
Christian Haase and Tyrrell McAllister Contemporary Mathematics, 452:115-122, 2008.
- On Fanos and Chimneys [pdf]
Christian Haase and Andreas Paffenholz Oberwolfach Reports, in Report 39/2007 edited by Ben Howard: 2303-2306.
- Gröbner Basis for Transportation Polytopes [arXiv]
Christian Haase and Andreas Paffenholz Journal of Algebraic Combinatorics , 30(4):477-489, 2009.
- On permutation polytopes [arXiv pdf data]
Barbara Baumeister, Christian Haase, Benjamin Nill, and Andreas Paffenholz Advances in Mathematics , 222:431-452, 2009.
- Lattices generated by skeletons of reflexive polytopes [arXiv]
Christian Haase and Benjamin Nill Journal of Combinatorial Theory, Series A , 115:340-344, 2008.
- Integral affine structures on spheres: complete intersections [arXiv]
Christian Haase and Ilia Zharkov DUKE-CGTP-05-03 IMRN, 2005(51):3153-3167, 2005.
- Problems from the Cottonwood Room [pdf]
Matthias Beck, Beifang Chen, Lenny Fukshansky, Christian Haase, Allen Knutson, Bruce Reznick, Sinai Robins, and Achill Schürmann Contemporary Mathematics, 374:179-191, 2005.
- The reflexive dimension of a lattice polytope [arXiv pdf]
Christian Haase and Ilarion Melnikov Annals of Combinatorics, 10:211-217, 2006.
- Polar decomposition and Brion's theorem [arXiv]
Christian Haase Contemporary Mathematics , 374:91-99, 2005.
- Examples and Counterexamples for the Perles Conjecture [arXiv data]
Christian Haase and Günter Ziegler Discrete and Computational Geometry, 28(1):29-44, 2002.
- On the maximal width of empty lattice simplices [pdf]
Christian Haase and Günter Ziegler European J. Combinatorics, 21(1):111-119, 2000.
- All toric l.c.i.-singularities admit projective crepant resolutions [arXiv]
Dimitrios Dais, Christian Haase, and Günter Ziegler Tohôku Math. J., 53(1):95-107, 2001.
under construction
- VL Local Cohomology of Semigroup Rings [OLAT]
- SE Toric Ideals [OLAT]
under construction (siehe Forschung & Lehre)
under construction
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Postdocs
- Felix Breuer (2009-2010)
- Andreas Paffenholz (2005-2010)
- Benjamin Nill (2005-2009)
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Students
- Benjamin Lorenz (MSc, PhD 2008-)
- Kaie Kubjas (PhD 2009-, with Klaus Altmann)
- Matthias Lenz (MSc 2006-2007)
- Lindsay Piechnik (BSc 2003-2004)
geändert am 21. Februar 2012 E-Mail: Sekretariatweber@mi.informatik.uni-frankfurt.de
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