Abstract

A theory describing the dependence of the damping constants of dipole plasmon resonances on the shape of metallic nanoparticles has been developed. Analytical expressions for the damping constants as functions of the ratio between the curvature radii are derived in the case of spheroidal particles and provided the dominating role of electron scattering at the surface. The corresponding plots are drawn. A considerable dependence of the damping constants on the nanoparticle shape is illustrated. It is shown that the incorporation of metallic nanoparticles of a certain shape into a dielectric matrix with a high dielectric permeability can lead to a resonance caused by the coincidence of the plasmon resonance frequency with the frequency of individual electron oscillations (between the potential walls). This resonance is responsible for the appearance of a quasi-oscillating dependence of the plasmon resonance damping constants on the nanoparticle size.

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