Integral points on punctured abelian varieties

HIGHLIGHTS

• who: Samir Siksek from the (UNIVERSITY) have published the paper: Integral points on punctured abelian varieties, in the Journal: (JOURNAL)
• what: The authors show that (A {0 A })(O L S ) = ∅ for 100% of cyclic degree fields L/Q when ordered by conductor or by absolute discriminant. This paper explores an obstruction to the existence of S-integral points on A {0 A }. The authors show that p is totally ramified in K n. In a forthcoming paper the authors provide heuristic and experimental evidence that R A has positive density under some conditions on . . .
  

   

  

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