利用重合度理论,研究一类具有偏差变元的三阶时滞泛函微分方程x′″(t)+∑2i=[aix(1)+bix(i)(t-τi)]+cx(t)+g1(x(t))+g2(x(t-τ(t)))=e(t)的T-周期解问题,获得了上述方程弘周期解存在和唯一性的若干新结果.%In this paper, by means of the theory of coincident degree, T-periodic solution of a type of third order functional differential equation with delays x′″(t)+∑2i=[aix(1)+bix(i)(t-τi)]+cx(t)+g1(x(t))+g2(x(t-τ(t)))=e(t) is studied. Several new results about the existance and uniqueness of T-periodic solution of above equation are obtained.
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