Triangulations and a Discrete Brunn–Minkowski Inequality in the Plane-Reference-Cited by-同舟云学术

Triangulations and a Discrete Brunn–Minkowski Inequality in the Plane

Published:2019-08-29 Issue:2 Volume:64 Page:396-426
ISSN:0179-5376
Container-title:Discrete & Computational Geometry
language:en
Short-container-title:Discrete Comput Geom

Author:

Böröczky Károly J.,Matolcsi Máté,Ruzsa Imre Z.,Santos Francisco^ORCID,Serra Oriol

Funder

Nemzeti Kutatási, Fejlesztési és Innovációs Hivatal

Dirección General de Universidades e Investigación

Einstein Stiftung Berlin

Publisher

Springer Science and Business Media LLC

Subject

Computational Theory and Mathematics,Discrete Mathematics and Combinatorics,Geometry and Topology,Theoretical Computer Science

Link

http://link.springer.com/content/pdf/10.1007/s00454-019-00131-9.pdf

Reference11 articles.

1. Bollobás, B., Leader, I.: Compressions and isoperimetric inequalities. J. Combin. Theory A 56(1), 47–62 (1991)

2. Böröczky, K.J., Hoffman, B.: A note on triangulations of sumsets. Involve 8(1), 75–85 (2015)

3. De Loera, J.A., Rambau, J., Santos, F.: Triangulations. Algorithms and Computation in Mathematics, vol. 25. Springer, Berlin (2010)

4. Freiman, G.A.: Foundations of a Structural Theory of Set Addition. Translations of Mathematical Monographs, vol. 37. American Mathematical Society, Providence (1973)

5. Gardner, R.J., Gronchi, P.: A Brunn–Minkowski inequality for the integer lattice. Trans. Am. Math. Soc. 353(10), 3995–4024 (2001)

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