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Improvement of Mishchenko's T-matrix code for absorbing particles.
1Wave-scattering.com, USA. wavescattering@yahoo.com
Applied Optics
|July 13, 2005
Summary
Gaussian elimination with backsubstitution enhances T-matrix scattering theories. This method expands applicability to strongly absorbing and large nonabsorbing particles, improving convergence for nanophotonic applications.
Area of Science:
- Computational physics
- Electromagnetism
- Materials science
Background:
- The T-matrix method is a state-of-the-art approach for scattering theories.
- Mishchenko's FORTRAN 77 (F77) code is a widely used implementation.
- Current limitations exist for strongly absorbing and large nonabsorbing particles.
Purpose of the Study:
- To expand the applicability of Mishchenko's F77 code.
- To improve convergence for scattering calculations.
- To enable applications in nanoplasmonics and nanophotonics.
Main Methods:
- Utilizing Gaussian elimination with backsubstitution for matrix inversion.
- Augmenting Mishchenko's F77 code with the Gaussian elimination technique.
Main Results:
- Successfully extended the domain of applicability of Mishchenko's F77 code.
- Achieved convergence for strongly absorbing particles where the original code failed.
- Enabled convergence for large nonabsorbing particles where the non-NAG option diverged.
Conclusions:
- Gaussian elimination with backsubstitution is a valuable enhancement for T-matrix scattering calculations.
- The improved code is crucial for nanoplasmonic and nanophotonic applications.
- The enhanced code is available for further research and application.