Showing posts with label Bernd M. Fische. Show all posts
Showing posts with label Bernd M. Fische. Show all posts

Friday, May 24, 2013

Abstract-Terahertz Localized Surface Plasmon Resonances in Coaxial Microcavities



http://onlinelibrary.wiley.com/doi/10.1002/adom.201300021/abstract

  1. Withawat Withayachumnankul1,2,*, 
  2. Charan Manish Shah2, 
  3. Christophe Fumeaux1,
  4. Korbinian Kaltenecker3,4, 
  5. Markus Walther3, 
  6. Bernd M. Fischer1,4, 
  7. Derek Abbott1,
  8. Madhu Bhaskaran2, 
  9. Sharath Sriram2,*

Coaxial microcavities etched into the surface of a doped silicon substrate are shown to support localized surface plasmon resonances at terahertz frequencies. The underlying mechanism involves coupling freely propagating terahertz waves with surface plasmon polaritons (SPPs), which propagate in a coaxial mode along the cavity walls in the axial direction. A Fabry–Pérot resonance is built up when the SPP wavenumber appropriately relates to the cavity depth. Owing to the Ohmic loss of the silicon at terahertz frequencies, the energy of the resonating SPPs is largely dissipated, leading to a modified reflection spectrum. Strong field enhancement is observed inside the cavities at resonance. The theoretical analysis is supported by numerical and experimental results. This study is a promising pathway for development of terahertz devices with applications in the areas of photonic integrated circuits, molecular sensing, and subwavelength imaging.

Sunday, June 17, 2012

Abstract-Terahertz scattering by dense media



Mayank Kaushik1, Brian W.-H. Ng1, Bernd M. Fischer1,2, and Derek Abbott1
1Centre for Biomedical Engineering (CBME) and School of Electrical and Electronic Engineering, The University of Adelaide, SA 5005, Australia
2Institut Franco-Allemand de Recherches de Saint Louis, 68301 Saint Louis Cedex, France 
Frequency dependent absorption of a given material at distinct frequencies in the terahertz (THz) range is commonly used as a spectral fingerprint for material identification and classification. However, in the presence of strong scattering, these features can often become distorted or altered. Thus, there is an important need to understand how scattering from a sample alters the THz signal. In this letter, we propose an iterative algorithm that builds on the effective field theory proposed by P. C. Waterman and R. Truell [J. Math. Phys. 2, 512–537 (1961)] and offers a rather simple and computationally efficient method for accurately explaining the multiple scattering response of a medium.
© 2012 American Institute of Physics