Manin's conjecture is proved for smooth equivariant compactifications of forms of the additive group over global function fields, conditional on explicit boundary-divisor conditions, with a worked P^{p-1} example.
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Manin's Conjecture for Equivariant compactifications of forms of $\mathbb{G}_a^n$
Manin's conjecture is proved for smooth equivariant compactifications of forms of the additive group over global function fields, conditional on explicit boundary-divisor conditions, with a worked P^{p-1} example.