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- W4383301465 abstract "Abstract An even lattice $M$ of signature $(n,2)$ is called $2$-reflective if there is a non-constant modular form for the orthogonal group of $M$, which vanishes only on quadratic divisors orthogonal to $2$-roots of $M$. In 2017, Ma [ 25] proved that there are only finitely many $2$-reflective lattices of signature $(n,2)$ with $ngeq 7$. In this paper, we extend the finiteness result of Ma to $ngeq 5$ and show that there are exactly forty-two $2$-reflective lattices of signature $(n,2)$ with $ngeq 8$." @default.
- W4383301465 created "2023-07-07" @default.
- W4383301465 creator A5007111544 @default.
- W4383301465 date "2023-07-06" @default.
- W4383301465 modified "2023-09-23" @default.
- W4383301465 title "<i>2</i>-Reflective Lattices of Signature (<i>n, 2</i>) with <i>n</i> ≥ <i>8</i>" @default.
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- W4383301465 doi "https://doi.org/10.1093/imrn/rnad132" @default.
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