On the Erdős–Falconer distance problem for two sets of different size in vector spaces over finite fields
Author:
Publisher
Springer Science and Business Media LLC
Subject
General Mathematics
Link
http://link.springer.com/content/pdf/10.1007/s00605-012-0469-7.pdf
Reference10 articles.
1. Chapman, J., Erdogan, M.B., Hart, D., Iosevich, A., Koh, D.: Pinned distance sets, $$k$$ -simplices, Wolff’s exponent in finite fields and sum-product estimates. Math. Z. 271, 63–93 (2012)
2. Erdős, P.: On sets of distances of $$n$$ points. Am. Math. Mon. 53, 248–250 (1946)
3. Falconer, K.J.: On the Hausdorff dimension of distance sets. Mathematika 32, 206–212 (1985)
4. Guth, L., Katz, N.H.: On the Erdős distance problem in the plane. arXiv:1011.4105
5. Iosevich, A., Koh, D.: Extension theorems for spheres in the finite field setting. Forum Math. 22, 457–483 (2010)
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