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and Applied Analysis 3 WhenR 0 < 1, corresponding to (δ 1 +μ 1 −(β 1 N)/2 32 )(δ 2 + μ 2 ) − (D(⋅) 2 β 2 2 M)/N > 0, all eigenvalues of (7) have negative real parts. Thus, E 0 is asymptotically stable. The theorem is proven. Theorem 2. If R 0 > 1, the endemic equilibrium E is asymptotically stable. Proof. The characteristic equation of (3) at E is given by

Erratum to “Influence of Removable Devices’ Heterouse on the Propagation of Malware”