ON THE EXISTENCE OF GRAHAM PARTITIONS WITH CONGRUENCE CONDITIONS |
Kim, Byungchan
(School of Liberal Arts Seoul National University of Science and Technology)
Kim, Ji Young (Department of Mathematical Sciences Seoul National University) Lee, Chong Gyu (Department of Mathematics Soongsil University) Lee, Sang June (Department of Mathematics Kyung Hee University) Park, Poo-Sung (Department of Mathematics Education Kyungnam University) |
1 | M. A. Alekseyev, On partitions into squares of distinct integers whose reciprocals sum to 1, in The mathematics of various entertaining subjects. Vol. 3, 213-221, Princeton Univ. Press, Princeton, NJ, 2019. |
2 | G. E. Andrews, The theory of partitions, reprint of the 1976 original, Cambridge Mathematical Library, Cambridge University Press, Cambridge, 1998. |
3 | R. L. Graham, A theorem on partitions, J. Austral. Math. Soc. 3 (1963), 435-441. DOI |
4 | B. Kim, J. Y. Kim, C. G. Lee, and P. Park, On the partitions into squares whose reciprocal sum is one, Publ. Math. Debrecen 95 (2019), no. 1-2, 243-247. DOI |