| Date |
Speaker |
Topic |
| Jan. 26 |
Arif Ergin |
Iterative Methods for Complex Symmetric Systems with Multiple Right-hand Sides |
| Feb. 2 |
Andy Greenwood |
Azimuth Modulation of the Radar Backscatter at Near-Normal Incidence using a Two-Dimensional Scattering Model |
| Feb. 9 |
Kemal Aygun |
Genetic Algorithms, Noise, and the Sizing of Populations |
| Feb. 16 |
Thierry Caro |
An Ewald Transformation of Frequency Domain Integral Formulations |
| Feb. 23 |
Ninglong Lu |
The Origin of Spurious Solutions in Computational Electromagnetics |
| Mar. 1 |
Vikram Jandhyala |
A Multiresolution Study of Two-Dimensional Scattering by Metallic Cylinders |
| Mar. 8 |
Ji Chen Jiming Song |
Physically Interpretable Alternative to Green’s Dyadics, Resulting Representation
Theorems and Integral Equations
A New Point of View on the Mathematical Structure of Maxwell’s Equations |
| Mar. 18 |
Kaladhar Radhakrishnan Sencer Koç |
An Absorbing Boundary Condition for the Fourth Order FDTD Scheme
A New Method for Obtaining the Shape Sensitivities of Planar Microstrip
Structures by a Full-Wave Analysis. |
| Mar. 22 |
Fuchiarng Chen Dan Wiele |
1) Finite-Difference Solution of Maxwell’s Equations in Generalized Nonorthogonal Coordinates.
2) Modeling Three-Dimensional Discontinuities in Waveguides using Nonorthogonal FDTD Algorithm
Evolution Strategies I: Variants and their Computational Implementation. |
| Mar. 29 |
Yonghua Chen |
A Subgridding Method for the Time-Domain Finite-Difference Method to Solve Maxwell’s Equations. |
| Apr. 5 |
Jim Bowen Vikram Jandhyala |
1) Whitney Forms: A Class of Finite Elements for Three-Dimensional Computations in Electromagnetism
2) A Joint Vector and Scalar Potential Formulation for Driven High Frequency Problems using
Hybrid Edge and Nodal Finite Elements
3) A Rationale for “Edge-Elements” in
3-D Fields Computations4) A Joint Vector and Scalar Potential Formulation
for Driven High Fequency Problems using Hybrid Edge and Nodal Finite Elements
An Efficient Implementation of Particle Methods for the Incompressible Euler Equations |
| Apr. 12 |
Wendu Beyene |
Efficient Transient Simulation of Lossy Packaging Interconnects Using Moment-Matching Techniques |
| Apr. 22 |
Arif Ergin Caicheng Lu Ninglong Lu |
1) Improved Impedance Matrix Localization Method 2) The Impedance Matrix Localization
(IML) Method for Moment-Method Calculations
1) The Lanczos Optimization of a Splitting-up Method to Solve Homogeneous Evolutionary Equations
2) Explicit and Implicit Ode Solvers Using Krylov Subspace Optimization:
Application to the Diffusion Equation and Parabolic Maxwell’s System
Application of Fast Multipole Method to Finite-Element Boundary-Integral Solution of Scattering Problems |
| Apr. 26 |
Kaladhar Radhakrishnan Andy Greenwood |
Characteristic-Based Algorithms for Solving the Maxwell Equations in the Time Domain
3D Scattering Center Extraction using the Shooting and Bouncing Ray Technique |
| May 6 |
Olivier Franza Thierry Caro |
A Tutorial on ART (Algebraic Reconstruction Techniques)
Variational Nature of Galerkin and Non-Galerkin Moment Method Solutions |
| May 10 |
Yonghua Chen Fuchiarng Chen |
1) A Subgridding Method for the Time-Domain Finite-Difference Method to Solve Maxwel’s Equations
2) Sub-Gridding FDTD Schemes
The Numerical Solution of Diffusion Problems in Strongly Heterogenous Non-Isotropic Materials |
| Date |
Speaker |
Topic |
| Sept. 16 |
Dan Weile Sencer Koç |
Fabry-Perot Approach to the Design of Double Layer FSS
1) Diagonal Forms of Translation Operators for the Helmholtz Equation in Three Dimensions
2) Multipole Translation Theory for the Three-Dimensional LaPlace and Helmholtz Equations
|
| Sept. 23 |
Yonghua Chen Jiming Song |
A Parallel Finite-Volume Runge-Kutta Algorithm for Electromagnetic Scattering
Generalized Method of Moments for Three-Dimensional Penetrable Scatterers |
| Sept. 30 |
Vikram Jandhyala Caicheng Lu |
Localization of light by randomly rough surfaces: concept of location
Surface-Plasmon Mode on a Random Rough Metal Surface: enhanced Backscattering and Localization |
| Oct. 9 |
Ji Chen
Jim Bowen |
A Volume-Surface Integral Equation Method for Solving Maxwell’s Equation in Electrically
Inhomogeneous Media using Tetrahedral Grids
Own research (no paper) |
| Oct. 14 |
Kaladhar Radhakrishnan Arif Ergin |
Krylov Subspace Approximation of Eigenpairs and Matrix Functions in Exact and Computer Arithmetic
The Application of FDTD in Hybrid Methods for Cavity Scattering Analysis. |
| Oct. 21 |
Fuchiarng Chen Wendu Beyene |
Three-dimensional Ground Penetrating Radar Imaging Using Synthetic Aperture Time-Domain Focusing
Simultaneous Time and Frequency Domain Solutions of EM Problems Using Finite Element and CFH Techniques |
| Oct. 28 |
Shanker, B. Thierry Cara |
Method of Moments Evaluation of the Two-Dimensional quasi-Crystalline Approximation
Duality In Electromagnetics: Application to Tellegen Media |
| Nov. 4 |
X. Sheng Andy Greenwood |
A Fast-Domain Decomposition Method for the Solution of Electromagnetic Scattering by Large Objects
Chebyshev Multilevel Absorber Design Concept |
| Nov. 11 |
M. Zunoubi J. S.Zhao |
MRTD: New Time-Domain Schemes Based on Multiresolution Analysis
A Numerical Model for Multilayered Microstrip Phased-Array Antennas |
| Nov. 18 |
Karen Coperich Siyuan Chen |
Improving TRL* Calibrations of Vector Network Analyzers
Light Scattering by a Reentrant Fractal Surface |
| Nov. 25 |
Kamal Aygun Shuhui Deng |
A Scheme for Eliminating Internal Resonances: The Parasitic Body Technique
Stripline-Fed Arbitrarily-Shaped Printed Aperture Antennas |
| Dec. 2 |
Luis San Martin G. Fan 1) |
Divergence Preserving Discrete Surface Integral Methods for Maxwell’s Curl Equations Using Non-orthogonal
Unstructured Grids2) Full Wave Analysis of Microwave Monolithic Circuit Devices Using a Generalized
Yee-Algorithm Based on an Unstructured Grid
Calculation of the Addition Coefficients in Electromagnetic Multisphere-Scattering Theory |
| Dec. 9 |
Shawn Carolan T. Lee |
Resonances of Perfectly Conducting Wires and Bodies of Revolution Buried in a Lossy
Dispersive Half Space
Measuring Parasitic Capacitance and Inductance Using TDR |
| Dec. 16 |
D. Treyer Donepudi |
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