|
|
Bremen Workshop on Light Scattering 2024
Leibniz-Institut für Werkstofforientierte Technologien - IWT, Bremen, Germany
18 + 19 March 2024
Registration by sending title of talk: 1 Feb. 2024
LATEX and LyX template for abstracts. Deadline 1 March 2024
Travel and Hotel information
Preliminary list of talks
- Gerhard Kristensson: Sum rules and physical bounds for a particulate slab.
- Alexander V. Kildishev: Ultimate multipole expansion centers.
- Thomas Wriedt: Null-Field Method with discrete sources, a review.
-
Christopher Wirth: Azimuthally Resolved Evanescent Wave Scattering from a Colloidal Ellipsoid.
- Evangelos Almpanis: The Photonic Layer Multiple Scatterig Method for Space-Time Periodic Structures.
- Stuart C. Hawkin: A numerically stable electromagnetic T-matrix algorithm.
- Franz Kanngießer: Calculating multi-wavelength depolarisation ratios of mineral dust using spheroids.
- Ivan Lopushenko: Addressing scattering in mesoscopic electrodynamics with computer algebra approaches.
-
Nicolas Brosseau-Habert: DADI and reverse-DADI methods: computation of the UV-visible spectra of two coalesced soot particles from atomistic information
- Maxim Vavilin: Polychromatic T-Matrix: Computing interaction between light pulses and moving objects
- Yuri Eremin: Influence of surface quantum effects on the optical characteristics of alkali and noble metal nanoparticles.
- Jiajie Wang: Light scattering by non-spherical particles and its application in detection of single dust particle
- Marvin Degen: An accurate and efficient recursive T-matrix algorithm without violating the addition theorem
- Gennadiy Derkachov: Possible scenarios of nanoparticles aggregation in an evaporating droplet of suspension: a numerical model helps to understand the scattered light intensity evolution
- Anastasiya Derkachova: Accurate Refractive index measurements - chromatic dispersion and thermal coefficient - for Mie theory-based scatterometry.
- Christof Holzer: Quantum mechanics meets T-matrix: Linear and non-linear models
- Jonas Gienger: Glare Points in Laser Flow Cytometry
- Olga Kochanowska: Control of optical response of finite hyperbolic metamaterials
- Ivan Fernandez Corbaton: A polychromatic theory of thermal emission based on the T-matrix
- Ludmila Prokopeva: Wave propagation in dispersive media with inhomogeneous broadening: analytical models and numerical implementation
- Gerard Berginc: Theoretical formalism of coherent and incoherent scattering and transport of electromagnetic waves in nanoscale discrete disordered media bounded by randomly rough surfaces
- Dmitry Efremenko: Light scattering imaging model for total internal reflection microscopy
- Ege Şükrü Tahmaz: The Description and Verification of Thermal Discrete Dipole Approximation Module BUTDDA with Surface Interactions
- Lingxi Li: Simulation of Light Scattering in Porous Polyethylene for Radiative Cooling Applications
- ...
Read more ...
CoupledDipole.jl
Coupled-dipole simulations for electromagnetic scattering of light by sub-wavelength particles in arbitrary 3-dimensional configurations.
Fortran 95 Mie Theory Library
FDTD.jl
An implementation of the Finite Difference Time Domain (FDTD) method in 2D and 3D for Electromagnetic Simulation in Julia.
OpenSANS: A Semi-Analytical solver for Nonlocal plasmonicS
The method comprises of a generalisation of Mie theory to properly address the hydrodynamic motion of free electrons in metals and a compact S matrix formulation for the efficient treatment of multiple layers.
Python wrapper for Multiple Sphere T-Matrix (MSTM) code for the calculation of extinction spectra of nanoparticle aggregates.
This is the electromagnetic field analysis program for spherical particles. The radiation force acting on the sphere can be analyzed. This is based on Mie scattering theory.
PyMeepPlasmonics
Free and open-source code package designed to perform PyMEEP FDTD simulations applied to Plasmonics.
LIP2024
The 14th International conference on Laser-light and Interactions with Particles (LIP2024) will be held in Xi'an, China, from September 19th-22nd, 2024.
Abstract submission ends...................... April 30th, 2024.
IrisFDTD
IrisFDTD-Academic is a Fortran implementation of the Finite-Difference Time-Domain (FDTD) method. IrisFDTD-Academic is a "toy version" of the IrisFDTD program.
|
|
|
|