Nontrivial, logarithmically strong bounds are proved for bilinear Möbius sums over solutions to a broad class of additive equations, including Möbius analogues of the ternary Goldbach problem and a small-variable variant.
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Multiple sums with the M\"obius function
Nontrivial, logarithmically strong bounds are proved for bilinear Möbius sums over solutions to a broad class of additive equations, including Möbius analogues of the ternary Goldbach problem and a small-variable variant.