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- W2610719820 abstract "We give new instances where Chabauty--Kim sets can be proved to be finite, by developing a notion of height functions on Selmer varieties. We also explain how to compute these generalised heights in terms of iterated integrals and give the first explicit nonabelian Chabauty result for a curve $X/mathbb{Q}$ whose Jacobian has Mordell-Weil rank larger than its genus." @default.
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- W2610719820 date "2017-05-01" @default.
- W2610719820 modified "2023-09-27" @default.
- W2610719820 title "Quadratic Chabauty and rational points II: Generalised height functions on Selmer varieties" @default.
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