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ORCIDChristian Haase 0001
Person information
- affiliation: FU Berlin, Institute of Mathematics, Germany
Other persons with the same name
- Christian Haase — disambiguation page
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2020 – today
- 2023
[c3]Christian Haase, Christoph Hertrich
, Georg Loho:
Lower Bounds on the Depth of Integral ReLU Neural Networks via Lattice Polytopes. ICLR 2023- [i1]Christian Haase, Christoph Hertrich, Georg Loho:
Lower Bounds on the Depth of Integral ReLU Neural Networks via Lattice Polytopes. CoRR abs/2302.12553 (2023) - 2020
- [j12]Christian Haase, Florian Kohl, Akiyoshi Tsuchiya:
Levelness of Order Polytopes. SIAM J. Discret. Math. 34(2): 1261-1280 (2020) - [c2]Robert Schwieger, Matías R. Bender, Heike Siebert, Christian Haase:
Classifier Construction in Boolean Networks Using Algebraic Methods. CMSB 2020: 210-233
2010 – 2019
- 2019
- [j11]Sandra Di Rocco, Christian Haase, Benjamin Nill:
A note on discrete mixed volume and Hodge-Deligne numbers. Adv. Appl. Math. 104: 1-13 (2019) - 2017
- [j10]Christian Haase, Martina Juhnke-Kubitzke, Raman Sanyal, Thorsten Theobald:
Mixed Ehrhart polynomials. Electron. J. Comb. 24(1): 1 (2017) - 2014
- [j9]Barbara Baumeister, Christian Haase, Benjamin Nill, Andreas Paffenholz:
Polytopes associated to dihedral groups. Ars Math. Contemp. 7(1): 30-38 (2014) - [j8]David A. Cox, Christian Haase, Takayuki Hibi, Akihiro Higashitani:
Integer Decomposition Property of Dilated Polytopes. Electron. J. Comb. 21(4): 4 (2014) - 2010
- [c1]Christian Haase, Benjamin Lorenz, Andreas Paffenholz:
Generating Smooth Lattice Polytopes. ICMS 2010: 315-328
2000 – 2009
- 2009
- [j7]Matthias Beck, Christian Haase, Steven V. Sam:
Grid Graphs, Gorenstein Polytopes, and Domino Stackings. Graphs Comb. 25(4): 409-426 (2009) - [j6]Christian Haase, Josef Schicho:
Lattice Polygons and the Number 2i + 7. Am. Math. Mon. 116(2): 151-165 (2009) - 2008
- [j5]Christian Haase, Benjamin Nill, Andreas Paffenholz, Francisco Santos:
Lattice Points in Minkowski Sums. Electron. J. Comb. 15(1) (2008) - [j4]Christian Haase, Benjamin Nill:
Lattices generated by skeletons of reflexive polytopes. J. Comb. Theory A 115(2): 340-344 (2008) - 2006
- [j3]Christian Haase, Sascha Kurz:
A bijection between the d-dimensional simplices with distances in {1, 2} and the partitions of d+1. J. Comb. Theory A 113(4): 736-738 (2006) - 2002
- [j2]Christian Haase, Günter M. Ziegler:
Examples and Counterexamples for the Perles Conjecture. Discret. Comput. Geom. 28(1): 29-44 (2002) - 2000
- [j1]Christian Haase, Günter M. Ziegler:
On the Maximal Width of Empty Lattice Simplices. Eur. J. Comb. 21(1): 111-119 (2000)
Coauthor Index
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