Gutsche, 2014 - Google Patents
Convergence study of the Fourier modal method for nano-optical scattering problems in comparison with the finite element methodGutsche, 2014
- Document ID
- 89042408233625991
- Author
- Gutsche P
- Publication year
External Links
- 230000003287 optical 0 abstract 6
Classifications
-
- G—PHYSICS
- G06—COMPUTING; CALCULATING; COUNTING
- G06F—ELECTRICAL DIGITAL DATA PROCESSING
- G06F17/00—Digital computing or data processing equipment or methods, specially adapted for specific functions
- G06F17/50—Computer-aided design
- G06F17/5009—Computer-aided design using simulation
-
- G—PHYSICS
- G02—OPTICS
- G02B—OPTICAL ELEMENTS, SYSTEMS, OR APPARATUS
- G02B6/00—Light guides
- G02B6/10—Light guides of the optical waveguide type
- G02B6/12—Light guides of the optical waveguide type of the integrated circuit kind
- G02B6/122—Light guides of the optical waveguide type of the integrated circuit kind basic optical elements, e.g. light-guiding paths
-
- G—PHYSICS
- G06—COMPUTING; CALCULATING; COUNTING
- G06F—ELECTRICAL DIGITAL DATA PROCESSING
- G06F2217/00—Indexing scheme relating to computer aided design [CAD]
Similar Documents
| Publication | Publication Date | Title |
|---|---|---|
| Kristensen et al. | Modeling electromagnetic resonators using quasinormal modes | |
| Lalanne et al. | Quasinormal mode solvers for resonators with dispersive materials | |
| Mäkitalo et al. | Boundary element method for surface nonlinear optics of nanoparticles | |
| Petropoulos | Reflectionless sponge layers as absorbing boundary conditions for the numerical solution of Maxwell equations in rectangular, cylindrical, and spherical coordinates | |
| Kremer et al. | Optimal design strategy for non-Abelian geometric phases using Abelian gauge fields based on quantum metric | |
| de Lasson et al. | Three-dimensional integral equation approach to light scattering, extinction cross sections, local density of states, and quasi-normal modes | |
| Sturmberg et al. | EMUstack: an open source route to insightful electromagnetic computation via the Bloch mode scattering matrix method | |
| Byrnes et al. | Symmetry constraints for vector scattering and transfer matrices containing evanescent components: Energy conservation, reciprocity, and time reversal | |
| Yuan et al. | A recursive-doubling Dirichlet-to-Neumann-map method for periodic waveguides | |
| Gutsche | Convergence study of the Fourier modal method for nano-optical scattering problems in comparison with the finite element method | |
| Huber et al. | Simulation of diffraction in periodic media with a coupled finite element and plane wave approach | |
| Rahimi | The finite integration technique (FIT) and the application in lithography simulations | |
| Banerjee et al. | Calculation of diffraction characteristics of sub wavelength conducting gratings using a high accuracy nonstandard finite-difference time-domain method | |
| Baida et al. | Finite difference time domain method for grating structures | |
| Demésy et al. | Eigenmode computations of frequency-dispersive photonic open structures: A non-linear eigenvalue problem | |
| Pazos | Digitally manufactured spatially variant photonic crystals | |
| Zhang et al. | Spectral Galerkin mode-matching method for applications in photonics | |
| Michaels | A hierarchical approach to the design and optimization of photonics | |
| Kraft | A Hierarchical Solver for Time-Harmonic Maxwell's Equations | |
| Liu | Computational electromagnetics for nanophotonic design and discovery | |
| Vidal-Codina | Simulation methods for plasmonic structures | |
| Vasquez | Complete Photonic Band Gaps in Hyperuniform Disordered Structures | |
| Mo et al. | High accuracy modal analysis and beam propagation method for nano-waveguides | |
| Gras | Reconstruction of electromagnetic fields with Quasinormal Modes: a numerical approach | |
| Sargheini | Shape sensitivity analysis of electromagnetic scattering problems |