Abstract

Here we consider a transverse comb-drive device with one moveable finger between two fixed ones when a harmonic load driven DC–AC voltage Vδ(t)=v0+δv(t), v(t)∈C(R∕TZ), v0-constant and δ∈[0,Δc] is added for some appropriate Δc. By means of the Leray–Schauder Continuation Theorem we find families of symmetric periodic solutions emanating from the DC-voltage case (δ=0) for all positive values of the parameter δ, providing qualitative and quantitative information of this families for a computable Δc avoiding collision of the fingers.

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