Cycles of Arbitrary Length in Distance Graphs on $$\mathbb F_q^d$$
Author:
Publisher
Pleiades Publishing Ltd
Subject
Mathematics (miscellaneous)
Link
https://link.springer.com/content/pdf/10.1134/S0081543821040027.pdf
Reference18 articles.
1. M. Bennett, J. Chapman, D. Covert, D. Hart, A. Iosevich, and J. Pakianathan, “Long paths in the distance graph over large subsets of vector spaces over finite fields,” J. Korean Math. Soc. 53 (1), 115–126 (2016).
2. M. Bennett, D. Hart, A. Iosevich, J. Pakianathan, and M. Rudnev, “Group actions and geometric combinatorics in $$\mathbb {F}_q^d$$,” Forum Math. 29 (1), 91–110 (2017).
3. M. Bennett, A. Iosevich, and J. Pakianathan, “Three-point configurations determined by subsets of $$\mathbb {F}_q^2$$ via the Elekes–Sharir paradigm,” Combinatorica 34 (6), 689–706 (2014).
4. J. Chapman, M. B. Erdoğan, D. Hart, A. Iosevich, and D. Koh, “Pinned distance sets, $$k$$-simplices, Wolff’s exponent in finite fields and sum–product estimates,” Math. Z. 271 (1–2), 63–93 (2012).
5. D. Covert, D. Hart, A. Iosevich, D. Koh, and M. Rudnev, “Generalized incidence theorems, homogeneous forms and sum–product estimates in finite fields,” Eur. J. Comb. 31 (1), 306–319 (2010).
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