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Henryk Iwaniec;
Ritabrata MunshiThe circle method and pairs of quadratic formsJournal de théorie des nombres de Bordeaux,
22 no.
2 (
2010), p. 403-419, doi:
10.5802/jtnb.724
Article
PDF | Reviews
MR 2769071 |
Zbl pre05862108
Class. Math.:
11D45,
11P55
We give non-trivial upper bounds for the number of integral solutions, of given size, of a system of two quadratic form equations in five variables.
[1]
R. de la Bretèche; T.D. Browning,
On Manin’s conjecture for singular del Pezzo surfaces of degree 4. I. Michigan Math. J.
55 (2007), no. 1, 51–80.
Article |
Zbl 1132.14019[2]
T.D. Browning,
An overview of Manin’s conjecture for del Pezzo surfaces. Analytic Number Theory - A Tribute to Gauss and Dirichlet (Goettingen, 20th June - 24th June, 2005), Clay Mathematics Proceedings
7 (2007), 39–56.
Zbl 1134.14017[3]
W. Duke; J.B. Friedlander; H. Iwaniec,
Bounds for automorphic $L$-functions. Invent. Math.
112 (1993), no. 1, 1–8.
Zbl 0765.11038[4]
D.R. Heath-Brown,
A new form of the circle method, and its application to quadratic forms. J. Reine Angew. Math.
481 (1996), 149–206.
Zbl 0857.11049