Antisymmetrical optical states

The general properties of antisymmetrical solutions of the coupled-dipole equation are studied. This equation is used to describe the interaction of a cluster of small particles acting as elementary dipoles with an external electromagnetic wave. It is shown that antisymmetrical (with zero total dipole moment) eigenstates can be excited even in clusters that are much smaller in size than the wavelength of the incident radiation. In this case the quality of the collective optical resonance may be enhanced by the large parameter (λ/Rc)2 (Rc is the characteristic size of the cluster). This phenomenon, in contrast to superradiance, leads to an increased [by the factor (λ/Rc)2] lifetime of the system in the excited state and can be called antisuperradiance.

[1]  Shalaev,et al.  Optical free-induction decay in fractal clusters. , 1994, Physical review. B, Condensed matter.

[2]  R. Botet,et al.  Localization of collective dipole excitations on fractals. , 1993, Physical review. B, Condensed matter.

[3]  Akhlesh Lakhtakia,et al.  General theory of the Purcell-Pennypacker scattering approach and its extension to bianisotropic scatterers , 1992 .

[4]  Akhlesh Lakhtakia,et al.  STRONG AND WEAK FORMS OF THE METHOD OF MOMENTS AND THE COUPLED DIPOLE METHOD FOR SCATTERING OF TIME-HARMONIC ELECTROMAGNETIC FIELDS , 1992 .

[5]  Vadim A. Markel Scattering of Light from Two Interacting Spherical Particles , 1992 .

[6]  R. Botet,et al.  Resonant light scattering by fractal clusters. , 1991, Physical review. B, Condensed matter.

[7]  George,et al.  Field work and dispersion relations of excitations on fractals. , 1991, Physical review. B, Condensed matter.

[8]  Vadim A. Markel,et al.  Theory and numerical simulation of optical properties of fractal clusters. , 1991, Physical review. B, Condensed matter.

[9]  Graeme L. Stephens,et al.  Light scattering by rectangular solids in the discrete-dipole approximation: a new algorithm exploiting the Block–Toeplitz structure , 1990 .

[10]  C F Bohren,et al.  Light scattering by an arbitrary particle: the scattering-order formulation of the coupled-dipole method. , 1988, Journal of the Optical Society of America. A, Optics and image science.

[11]  Bruce T. Draine,et al.  The discrete-dipole approximation and its application to interstellar graphite grains , 1988 .

[12]  S. O'Brien,et al.  Scattering by irregular inhomogeneous particles via the digitized Green's function algorithm. , 1988, Applied optics.

[13]  V. Shalaev,et al.  Fractals: optical susceptibility and giant raman scattering , 1988 .

[14]  Vladimir M. Shalaev,et al.  Fractals: giant impurity nonlinearities in optics of fractal clusters , 1988 .

[15]  G. Salzman,et al.  The scattering matrix for randomly oriented particles , 1986 .

[16]  C. W. Patterson,et al.  Polarizabilities for light scattering from chiral particles , 1986 .

[17]  M. V. Berry,et al.  Optics of Fractal Clusters Such as Smoke , 1986 .

[18]  C. Bustamante,et al.  Theory of the interaction of light with large inhomogeneous molecular aggregates. I. Absorption , 1986 .

[19]  C. Bustamante,et al.  Theory of the interaction of light with large inhomogeneous molecular aggregates. II. Psi‐type circular dichroism , 1986 .

[20]  Gary C. Salzman,et al.  Evaluation of the scattering matrix of an arbitrary particle using the coupled dipole approximation , 1986 .

[21]  Charles R. Johnson,et al.  Matrix analysis , 1985 .

[22]  P. Chiappetta Multiple scattering approach to light scattering by arbitrarily shaped particles , 1980 .

[23]  E. Purcell,et al.  Scattering and Absorption of Light by Nonspherical Dielectric Grains , 1973 .

[24]  R. Bonifacio,et al.  Quantum Statistical Theory of Superradiance. II , 1971 .

[25]  R. Dicke Coherence in Spontaneous Radiation Processes , 1954 .