Publications for the following people: Alexander Engström
2020 | 2019 | 2018 | 2015 | 2014 | 2013 | 2011
Amendola, Carlos, Engstrom, Alexander, Haase, Christian: Maximum number of modes of Gaussian mixtures, Information and Inference: a Journal of the IMA. 9(3), 2020, p. 587-600. [BibTeX...]
Engström, Alexander, Jakobsson, Laura, Orlich, Milo: Explicit Boij–Söderberg theory of ideals from a graph isomorphism reduction, JOURNAL OF PURE AND APPLIED ALGEBRA. 224(11), 2020. [BibTeX...]
Engström, Alexander, Kohl, Florian: Lattice polytopes in mathematical physics, Algebraic and Geometric Combinatorics on Lattice Polytopes Proceedings of the Summer Workshop on Lattice Polytopes.. [BibTeX...]
Engstrom, Alexander, Kohl, Florian: Transfer-matrix methods meet Ehrhart theory, ADVANCES IN MATHEMATICS. 330, 2018, p. 1-37. [BibTeX...]
Kohl, Florian, Engström, Alexander: Lattice Polytopes in Mathematical Physics, 2018. [BibTeX...]
Engström, Alexander, Leskelä, Lasse, Varpanen, Harri: Geometric juggling with q-analogues, Discrete Mathematics. 338(7), 2015, p. 1067-1074. [BibTeX...]
Engström, Alexander: Decompositions of Betti diagrams of powers of monomial ideals A stability conjecture, Springer INdAM Series. 12, 2015, p. 37-40. [BibTeX...]
Engström, Alexander, Kahle, Thomas, Sullivant, Seth: Multigraded commutative algebra of graph decompositions, JOURNAL OF ALGEBRAIC COMBINATORICS. 39(2), 2014, p. 335-372. [BibTeX...]
Engström, Alexander, Norén, Patrik: Tverberg's theorem and graph coloring, Discrete and Computational Geometry. 51(1), 2014, p. 207-220. [BibTeX...]
Engström, Alexander, Stamps, Matthew: Betti diagrams from graphs, ALGEBRA AND NUMBER THEORY.(7), 2013, p. 1725-1742. [BibTeX...]
Engström, Alexander, Norén, Patrik: Ideals of Graph Homomorphisms, ANNALS OF COMBINATORICS. 17(1), 2013, p. 71-103. [BibTeX...]
Engström, Alexander, Hersh, Patricia, Sturmfels, Bernd: Toric cubes, RENDICONTI DEL CIRCOLO MATEMATICO DI PALERMO. 62(1), 2013, p. 67-78. [BibTeX...]
Engström, Alexander: Cut Ideals of K-4-Minor Free Graphs Are Generated by Quadrics, MICHIGAN MATHEMATICAL JOURNAL. 60(3), 2011, p. 705-714. [BibTeX...]
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