New Invariants for Integral Lattices
Author:
Affiliation:
1. Drecom Co., Ltd.
2. Faculty of Education, University of the Ryukyus
3. Oita National College of Technology
Publisher
Graduate School of Information Sciences, Tohoku University
Subject
General Medicine
Link
https://www.jstage.jst.go.jp/article/iis/25/1/25_2019.R.02/_pdf
Reference9 articles.
1. 1) Bannai, E., and Miezaki, T., ``On a property of 2-dimensional integral Euclidean lattices,'' J. Number Theory, 132(3): 371-378 (2012).
2. 2) Conway, J. H., and Sloane, N. J. A., ``Four-dimensional lattices with the same theta series,'' Internat. Math. Res. Notices, (4): 93-96 (1992).
3. 3) Maehara, H., Seisu Koshi No Shoto Kika, Proceedings of the Combinatorics Summer school 2008 http://infoshako.sk.tsukuba.ac.jp/{\~}hachi/COS/combin.jp/maebara_08.pdf.
4. 4) Maehara, H., and Matsumoto, M., ``Is there a circle that passes through a given number of lattice points?,'' Europ. J. Combinatorics, 19: 591-592 (1998) doi:10.1006/eujc.1997.0189.
5. 5) Maehara, H., ``On the number of concyclic points in planar lattices,'' Research Institute of Educational Development, Tokai University, 5: 3-16 (2009).
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