The pandemic of Gompertz virus disease remains a pressing issue in agricultural production. Moreover, the dynamics of various infectious diseases is usually investigated by the method of mathematical modelling. A new mathematical model for dynamics on Gompertz virus disease impulsive system is proposed and analyzed in this paper. We prove the dynamic characteristics about the permanence and globally exponential stability of Gompertz virus disease model. Moreover, we also give the sufficient condition that one positive solution which satisfies\documentclass[12pt]{minimal}
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				\begin{document}$$E(t) \ge q_2$$\end{document}E(t)≥q2if\documentclass[12pt]{minimal}
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				\begin{document}$$R_{1*}> 1$$\end{document}R1∗>1exists. Eventually, numerical simulations are utilized to validate the validity of the theoretically analyzed conclusion in this paper.