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Counting rational points on cubic curves
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作者 HEATH-BROWN Roger testa damiano 《Science China Mathematics》 SCIE 2010年第9期2259-2268,共10页
We prove upper bounds for the number of rational points on non-singular cubic curves defined over the rationals.The bounds are uniform in the curve and involve the rank of the corresponding Jacobian.The method used in... We prove upper bounds for the number of rational points on non-singular cubic curves defined over the rationals.The bounds are uniform in the curve and involve the rank of the corresponding Jacobian.The method used in the proof is a combination of the "determinant method" with an m-descent on the curve. 展开更多
关键词 CUBIC CURVES rational points COUNTING function ELLIPTIC CURVES DETERMINANT method m-descent
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