On a conjecture for representations of integers as sums of squares and double shuffle relations

Author:

Tasaka Koji

Publisher

Springer Science and Business Media LLC

Subject

Algebra and Number Theory

Reference18 articles.

1. Chan, H.H., Chua, K.S.: Representations of integers as sums of 32 squares. Ramanujan J. 7, 79–89 (2003)

2. Chan, H.H., Krattenthaler, C.: Recent progress in the study of representations of integers as sums of squares. Bull. Lond. Math. Soc. 37(6), 818–826 (2005)

3. Dickson, L.E.: History of the Theory of Numbers. Vol. II: Diophantine Analysis. Chelsea, New York (1966)

4. Fukuhara, S., Yang, Y.: A basis for S k ( Γ 0 ( 4 ) ) $S_{k}(\varGamma_{0}(4))$ and representations of integers as sums of squares. Ramanujan J. 28, 25–43 (2012)

5. Gangl, H., Kaneko, M., Zagier, D.: Double zeta values and modular forms. Automorphic forms and zeta functions. In: Proceedings of the Conference in Memory of Tsuneo Arakawa, pp. 71–106. World Scientific, Singapore (2006)

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