Session Chairs: | Yang Hao, Raj Mittra, Thomas Eibert |
Historically field transformation methods for measurements and numerical modeling techniques have been developed independent from each other. In both fields, enormous progress has been achieved during the past years and very powerful algorithms are available for various applications. Further progress can however be expected, if future research is stimulated by joint synergetic effects from both disciplines. The session focuses on field transformation methods for measurements and numerical modeling. Particular contributions are invited from the field of near-field far-field transformations and from the field of near-field near-field transformations including diagnostics of antennas and scatterers. Novel algorithms with good numerical efficiency and wide applicability are of interest.
13:40 B11.1 ULTRATHIN METASURFACE COATINGS FOR NEAR-PERFECT ELECTROMAGNETIC CLOAKING AND ILLUSION BEYOND THE QUASI-STATIC LIMIT
Z. H. Jiang, D. H. Werner, P. L. Werner
Electrical Engineering, Penn State University, University Park, United States
14:00 B11.2 WIDE-ANGLE WAVE POLARIZATION CONVERTER BASE ON FIELD TRANSFORMATION APPROACH
Y. Hao, J. Zhao
Queen Mary University of London, London, United Kingdom
14:20 B11.3 ELECTROMAGNETIC WAVE LENSES AND REFLECTORS DESIGNED WITH TRANSFORMATION ELECTROMAGNETICS
Y. Feng, Y. Lin, S. Xiong, X. Xu
School of Electronic Science and Engineering, Nanjing University, Nanjing, China
14:40 B11.4 REGION DIVISION IN TRANSFORMATION ELECTROMAGNETICS
W. X. Jiang, T. J. Cui
State Key Laboratory of Millimeter Waves, Southeast University, Nanjing, China
15:00 B11.5 SIGNAL PROCESSING APPROACH TO REALIZING ENHANCED RESOLUTION FROM IMAGING SYSTEMS SUCH AS LENSES
R. Mittra1, X. Gu1,2, Y. Zhang2
1Department of Electrical Engineering, The Pennsylvania State University, University Park, USA
2Key Laboratory of Microwave Remote Sensing, Centre for Space Science and Applied Research, Beijing, China
15:20 B11.6 A THREE-DIMENSIONAL MICROWAVE IMAGING TECHNIQUE COMBINING INVERSE EQUIVALENT CURRENT AND FINITE ELEMENT METHODS
E. Kilic, T. F. Eibert
Technische Universität München, Munich, Germany