In this dissertation, I develop and investigate in detail a scattering-matrix approach for the efficient treatment of Photonic Crystal circuits and demonstrate its applicability to large-scale 2D circuits. The approach relies on the efficient calculation of the scattering matrices of basic functional elements using an expansion of fields into photonic Wannier functions, which represent a basis ideally suited to describe localized fields within defect structures in Photonic Crystals
In this thesis, we present the Fourier Modal Method for computing periodic nanophotonic systems. We ...
The thesis introduces the Fourier Modal Method as simulation tool for periodic photonic nanostructur...
Numerical methods for the simulation of photonic structures bring serious advantages in the field of...
This work presents an introduction into the theory of Wannier functions applied to Photonic Crystals...
A guided-mode scattering matrix approach to photonic crystal integrated devices, based on the expans...
A guided-mode scattering matrix approach to photonic crystal integrated devices, based on the expans...
We present a novel approach for the accurate and efficient modeling of photonic crystal-based integr...
We present a novel approach for the accurate and efficient modeling of photonic crystal-based integr...
Photonic crystals represent a novel platform for the realization of integrated photonic circuits wit...
In this dissertation we consider the band structure computation of 2D and 3D photonic crystals with ...
In this thesis, the Fourier Modal Method is significantly enhanced by applying coordinate transforma...
We introduce a novel approach to the accurate and efficient calculation of the optical properties of...
We present an approach for the efficient generation of Wannier functions for Photonic Crystal comput...
We report on the generation of maximally localized photonic Wannier functions under constraints. Thi...
In this thesis an investigation into the behaviour of light when passing through photonic crystals w...
In this thesis, we present the Fourier Modal Method for computing periodic nanophotonic systems. We ...
The thesis introduces the Fourier Modal Method as simulation tool for periodic photonic nanostructur...
Numerical methods for the simulation of photonic structures bring serious advantages in the field of...
This work presents an introduction into the theory of Wannier functions applied to Photonic Crystals...
A guided-mode scattering matrix approach to photonic crystal integrated devices, based on the expans...
A guided-mode scattering matrix approach to photonic crystal integrated devices, based on the expans...
We present a novel approach for the accurate and efficient modeling of photonic crystal-based integr...
We present a novel approach for the accurate and efficient modeling of photonic crystal-based integr...
Photonic crystals represent a novel platform for the realization of integrated photonic circuits wit...
In this dissertation we consider the band structure computation of 2D and 3D photonic crystals with ...
In this thesis, the Fourier Modal Method is significantly enhanced by applying coordinate transforma...
We introduce a novel approach to the accurate and efficient calculation of the optical properties of...
We present an approach for the efficient generation of Wannier functions for Photonic Crystal comput...
We report on the generation of maximally localized photonic Wannier functions under constraints. Thi...
In this thesis an investigation into the behaviour of light when passing through photonic crystals w...
In this thesis, we present the Fourier Modal Method for computing periodic nanophotonic systems. We ...
The thesis introduces the Fourier Modal Method as simulation tool for periodic photonic nanostructur...
Numerical methods for the simulation of photonic structures bring serious advantages in the field of...