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   <subfield code="a">On higher-power moments of the error term for the divisor problem with congruence conditions</subfield>
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   <subfield code="c">[Kui Liu]</subfield>
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   <subfield code="a">For a positive integer n, the divisor function with congruence conditions d(n; l 1, M 1, l 2, M 2) denotes the number of factorizations n=n 1 n 2, where each of the factors $${n_i\in\mathbb{N}}$$ belongs to a prescribed congruence class l i modulo M i (i=1, 2). In this paper we study the higher power moments of the error term in the asymptotic formula of $${\sum\nolimits_{n\leq M_1M_2x}d(n;l_1,M_1,l_2,M_2)}$$ .</subfield>
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