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The frequencies of the ellipsoid are determined by the poles of its polarizability α (ω) = 4πabc 3 μ (ω) - μm μm + ni [μ (ω) - μm]. Here μ (ω) and μm are the dielectric functions of the ellipsoid and the surrounding medium and a,b,c are the half axes of the ellipsoid. The form factor ni, i=a,b,c is calculated by ni = abc 2 ≈0 ds (s+ i2) (s+ a2) (s+ b2) (s+ c2). We used μm =1 for the isolate chains and a Drude dielectric function μ (ω) =1- ωp2 / ω2 (Ref.). The geometry of the chains is given by a=b=R and c=R+ (N-1) ×d/2.
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The frequencies of the ellipsoid are determined by the poles of its polarizability α (ω) = 4πabc 3 μ (ω) - μm μm + ni [μ (ω) - μm]. Here μ (ω) and μm are the dielectric functions of the ellipsoid and the surrounding medium and a,b,c are the half axes of the ellipsoid. The form factor ni, i=a,b,c is calculated by ni = abc 2 μ0 ds (s+ i2) (s+ a2) (s+ b2) (s+ c2). We used μm =1 for the isolate chains and a Drude dielectric function μ (ω) =1- ωp2 / ω2 (Ref.). The geometry of the chains is given by a=b=R and c=R+ (N-1) ×d/2.
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