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This research explores uniqueness of specific delay-differential polynomials in complex functions, implying broader mathematical understanding.
In this paper, we investigate the uniqueness problem of P(f)L(g) and P(g)L(f) when they share α (z) counting multiplicities, where L(h) represents any one of h⁽ᵏ⁾(z),\; h(z+c),\; h(z+c)-h(z) and h⁽ᵏ⁾(z+c) where k is a positive integer, c is a nonzero constant and α (z) is a nonzero small function with respect to both f(z) and g(z). The results of the paper generalize the recent results of Gao and Liu (Bull Korean Math Soc 59:155–166, 2022).
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Sahoo et al. (2026) studied this question.
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