Full Wave Sensitivity Analysis of Guided Wave Structures Using FDTD

References

• Young , G. O. and Vahldieck , R. 1993 . An efficient 2D FDTD algorithm using real variables . IEEE Microwave Guided Wave Lett. , 3 May
   Google Scholar
• Jin , H. and Vahldieck , R. 1993 . Full-wave analysis of guiding structures using a 2-D array of 3-D TLM nodes . IEEE Trans. Microwave Theory Tech. , 41 March : 472 – 477 .
   Google Scholar
• Xiao , J.-K. and Li , Y. 2006 . Analysis for transmission characteristics of similar rectangular guide filled with arbitrarily-shaped inhomogeneous dielectric . Journal of Electromagnetic Waves and Applications , 20 : 331 – 340 .
   Web of Science ®Google Scholar
• Zhao , Y.-J. , Wu , K.-L. and Cheng , K.-K. M. 2002 . A compact 2-D full-wave finite-difference frequency-domain method for general guided wave structures . IEEE Trans. Microwave Theory Tech. , 50 July : 1844 – 1848 .
   Web of Science ®Google Scholar
• Shahi , K. , Singh , V. and Ojha , S. P. 2007 . Dispersion characteristics of electromagnetic waves in circularly cored highly birefringent waveguide having elliptical cladding . Progress In Electromagnetics Research , PIER 75 : 51 – 62 .
   Google Scholar
• Pandey , P. C. , Mishra , A. and Ojha , S. P. 2007 . Modal dispersion characteristics of a single mode dielectric optical waveguide with a guiding region cross-section bounded by two involuted spirals . Progress In Electromagnetics Research , PIER 73 : 1 – 13 .
   Google Scholar
• Dydyk , M. 1999 . Microstrip directional couplers with ideal performance via single-element compensation . IEEE Trans. Microwave Theory Tech. , 47 ( No. 6 ) : 956 – 964 .
   Google Scholar
• Mirtaheri , Khajehpour and S. A. 2008 . Analysis of pyramid EM wave absorber by FDTD method and comparing with capacitance and homogenization methods . Progress In Electromagnetics Research Letters , 3 : 123 – 131 .
   Google Scholar
• Mohammad Amjadi , S. and Soleimani , M. 2008 . Design of bandpass waveguide filter using frequency selective surfaces loaded with surface mount capacitors based on split-field update FDTD method . Progress In Electromagnetics Research B , 3 : 271 – 281 .
   Google Scholar
• Ali , M. and Sanyal , S. 2008 . FDTD analysis of rectangular waveguide in receiving mode as EMI sensors . Progress In Electromagnetics Research B , 2 : 291 – 303 .
   Google Scholar
• Lei , J.-Z. , Liang , C.-H. , Ding , W. and Zhang , Y. 2008 . EMC analysis of antennas mounted on electrically large platforms with parallel FDTD method . Progress In Electromagnetics Research , PIER 84 : 205 – 220 .
   Google Scholar
• Jiang , Y.-N. , Ge , D.-B. and Ding , S.-J. 2008 . Analysis of TFSF boundary for 2D-FDTD with plane P-wave propagation in layered dispersive and lossy media . Progress In Electromagnetics Research , PIER 83 : 157 – 172 .
   Google Scholar
• Liu , Y. , Liang , Z. and Yang , Z. 2008 . Computation of electromagnetic dosimetry for human body using parallel FDTD algorithm combined with interpolation technique . Progress In Electromagnetics Research , PIER 82 : 95 – 107 .
   Google Scholar
• Wang , M. Y. , Xu , J. , Wu , J. , Wei , B. , Li , H.-L. , Xu , T. and Ge , D.-B. 2008 . FDTD study on wave propagation in layered structures with biaxial anisotropic metamaterials . Progress In Electromagnetics Research , PIER 81 : 253 – 265 .
   Web of Science ®Google Scholar
• Afrooz , K. , Abdipour , A. , Tavakoli , A. and Movahhedi , M. 2007 . Time domain analysis of active transmission line using FDTD technique (application to microwave/mm-wave transistors) . Progress In Electromagnetics Research , PIER 77 : 309 – 328 .
   Google Scholar
• Xiao , S.-Q. , Wang , B.-Z. , Du , P. and Shao , Z. 2007 . An enhanced FDTD model for complex lumped circuits . Progress In Electromagnetics Research , PIER 76 : 485 – 495 .
   Google Scholar
• Hadi , M. F. and Mahmoud , S. F. 2007 . Optimizing the compact-FDTD algorithm for electrically large waveguiding structures . Progress In Electromagnetics Research , PIER 75 : 253 – 269 .
   Google Scholar
• Ali , M. and Sanyal , S. 2007 . FDTD analysis of dipole antenna as emi sensor . Progress In Electromagnetics Research , PIER 69 : 341 – 359 .
   Google Scholar
• Gong , Z. and Zhu , G.-Q. 2006 . FDTD analysis of an anisotropically coated missile . Progress In Electromagnetics Research , PIER 64 : 69 – 80 .
   Google Scholar
• Nikolova , N. K. , Li , Y. , Li , Y. and Bakr , M. H. 2006 . Sensitivity analysis of scattering parameters with electromagnetic time-domain simulators . IEEE Trans. Microwave Theory Tech. , 54 Apr. : 1598 – 1610 . and references within
   Google Scholar
• Swillam , M. A. , Bakr , M. H. and Li , X. 2007 . Accurate sensitivity analysis of photonic devices exploiting the finite-difference timedomain central adjoint variable method . Applied Optics , 46 ( No. 9 ) Mar. : 1492 – 1499 .
   PubMedGoogle Scholar
• Swillam , M. A. , Bakr , M. H. , Nikolova , N. K. and Li , X. 2007 . Adjoint sensitivity analysis of dielectric discontinuities using FDTD . Electromagnetics , 27 ( No. 2 ) Feb. : 123 – 140 .
   Google Scholar
• Bakr , M. H. , Nikolova , N. K. and Basl , P. A. W. 2005 . Self-adjoint S-parameter sensitivities for lossless homogeneous TLM problems . Int. J. of Numerical Modelling: Electronic Networks, Devices and Fields , 18 Nov. : 441 – 455 .
   Google Scholar
• Feit , M. D. and Fleck , J. A. Jr. 1980 . Computation of mode properties in optical fiber waveguides by a propagation beam method . Appl. Opt. , 19 Apr. : 1154 – 1164 .
   PubMed Web of Science ®Google Scholar
• Ko , W. L. and Mittra , R. 1991 . A combination of FD-TD and Pronys method for analyzing microwave integrated circuits . IEEE Trans. Microwave Theory Tech. , 39 : 2176 – 2181 .
   Web of Science ®Google Scholar
• Sarkar , T. K. and Pereira , O. 1995 . Using the matrix pencil method to estimate the parameters of a sum of complex exponentials . IEEE Antennas Propagat. Mag. , 37 Feb. : 48 – 55 .
   Web of Science ®Google Scholar
• Sacks , Z. S. , Kingsland , D. M. , Lee , R. and Lee , J. F. 1995 . A perfectly matched anisotropic absorber for use as an absorbing boundary condition . IEEE Trans. Antennas Propagat. , 43 Dec. : 1460 – 1463 .
   Web of Science ®Google Scholar