Author:
Bhargava Manjul,Klagsbrun Zev,Lemke Oliver Robert J.,Shnidman Ari
Reference48 articles.
1. [2] M. Bhargava and B. H. Gross, “Arithmetic invariant theory” in Symmetry: Representation Theory and Its Applications, Progr. Math. 257, Birkhäuser/Springer, New York, 2014, 33–54.
2. [3] M. Bhargava and W. Ho, On the average sizes of Selmer groups in families of elliptic curves, preprint.
3. [6] M. Bhargava and A. Shankar, Binary quartic forms having bounded invariants, and the boundedness of the average rank of elliptic curves, Ann. of Math. (2) 181 (2015), no. 1, 191–242.
4. [7] M. Bhargava and A. Shankar, Ternary cubic forms having bounded invariants, and the existence of a positive proportion of elliptic curves having rank $0$, Ann. of Math. (2) 181 (2015), no. 2, 587–621.
5. [9] M. Bhargava, A. Shankar, and X. Wang, Geometry-of-numbers methods over global fields, II: Coregular representations, in preparation.
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