Stability of the Second Order Delay Differential Equations with a Damping Term

preprint2009arXivOpen access

Abstract

For the delay differential equations x¨(t)+a(t)x˙(g(t))+b(t)x(h(t))=0,g(t)≤t,h(t)≤t, \ddot{x}(t) +a(t)\dot{x}(g(t))+b(t)x(h(t))=0, g(t)\leq t, h(t)\leq t, and x¨(t)+a(t)x˙(t)+b(t)x(t)+a1(t)x˙(g(t))+b1(t)x(h(t))=0 \ddot{x}(t) +a(t)\dot{x}(t)+b(t)x(t)+a_1(t)\dot{x}(g(t))+b_1(t)x(h(t))=0 explicit exponential stability conditions are obtained.

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