Theory of Localized Plasmons for Metal Nanostructures in Random-Phase Approximation
スポンサーリンク
概要
- 論文の詳細を見る
An effective Coulomb potential for metal nanostructures is calculated for the high frequency condition using a random-phase approximation where the many-body Coulomb interaction between conduction electrons is considered. The non-local dielectric function is derived for the effective potential --- the poles of the potential give the localized surface and bulk plasmon excitation energies. The excitation energies can be analytically calculated for a metal nano-sphere and a nano-shell when the electron density is assumed to have a step function shape at surfaces. The energies agree with those calculated using semi-classical methods. Terms for coupling between the localized surface and bulk plasmons appear in the effective potential. The local dielectric function is, however, derived for the electric field, which has the well-known formula: 1 - \omega_{\text{p}}^{2}(\mathbf{r})/\omega^{2}, where \omega_{\text{p}}(\mathbf{r}) is the position dependent bulk plasmon frequency.
- 2011-04-15
著者
関連論文
- Development of Novel System Combining Scanning Tunneling Microscope-Based Cathodoluminescence and Electroluminescence Nanospectroscopies
- The Correction of the Mean Inner Potential in Electron Diffraction
- Inelastic Scattering of Low Energy Electrons by the Crystal
- Local Optical Characterization Related to Si Cluster Concentration in GaAs Using Scanning Tunneling Microscope Cathodoluminescence Spectroscopy
- Theory of Localized Plasmons for Metal Nanostructures in Random-Phase Approximation