For large prime P and T in [a1/sqrt(log P), 1], sum over χ mod P of N0(T, χ) ≫ T² P √(log P) via a new high-dimensional Mellin transform framework that resolves mollifier cross-terms.
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Low-Lying Zeros on the Critical Line for Families of Dirichlet $L$-Functions
For large prime P and T in [a1/sqrt(log P), 1], sum over χ mod P of N0(T, χ) ≫ T² P √(log P) via a new high-dimensional Mellin transform framework that resolves mollifier cross-terms.