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els-xv-2015
The 15th Electromagnetic and Light Scattering Conference will be held in Leipzig, Germany from 21 to 26 of June 2015.
![](http://www.els-xv-2015.net/template_els_xv_2015_graphic_slideshow_picture_2.jpg)
LIP2016
The 11th international conference series on Laser-light and Interactions with Particles (LIP2016) which will be held from April 22 to 26, 2016 in Xi'an, China.
![](data:image/png;base64,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)
Laser-light and Interactions with Particles, August 25-29th, 2014, Marseille, France
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Bremen Workshop on Light Scattering 2015
Institut für Werkstofftechnik, IWT, Bremen, 2. + 3. March 2015
Word template for abstracts. Deadline 1. Feb. 2015
Travel and Hotel information
Preliminary list of talks
- A. B. Evlyukhin: Multipole decomposition in the discrete dipole approximation.
- Yuri Eremin: Fluorescent Enhancement in the Presence of Plasmonic Structures.
- Nobuhiro Moteki: Volume Integral Equation Method Optimized for Black Carbon-Containing Aerosol Particles.
- Vladimir Schmidt: Extinction spectroscopy.
- Jens Hellmers: Scattering by erythrocytes: Comparision of methods.
- Snow H. Tseng: Analyzing the time-reversed ultrasonically encoded (TRUE).
technique by numerical solutions of Maxwell’s equations.
- Sawitree Saengkaew: Fourier Interferometric Imaging.
- A. Bescond: Speciation of soot aggregates in terms of organic compounds and textural properties by analysis of the visible extinction spectra.
- Oleksandr Zhuromskyy: T-matrix simulation of light scattering on mesocrystalline particles.
- Jerome Yon: Impact of the necking and overlapping of soot aggregates on their radiative properties.
- Alex Gansen: 3D leapfrog Scheme for Electromagnetic Modelling of Arbi-trary Shaped Anisotropic Dielectric Objects using unstruc-tured meshes.
- Ugo Tricoli: Comparison of the GDT-matrix code with the ADDA code and the SID single scattering measurements.
- Manuel Rodrigues Gonçalves: Fano resonances in T-like and H-like plasmonic nanostructures.
- Konrad Kandler: Electron Microscope Stereogrammetry for Modelling Mineral Dust.
- Alex J. Yuffa: Near- and Far-Field Resonances.
- Johannes Markkanen: On the accuracy of internal fields in the discrete-dipole ap-proximation.
- Patrick Stegmann: GPGPU Calculation of Expansion Coefficients of Electro-magnetic Fields on Spherical and Spheroidal Vector Wave Bases.
- David Dannhauser: Individual erythrocyte analysis in microfluidic flow by dif-ferent light scattering methods.
- Ya Yan Lu: Vertical Mode Expansion Method for Plasmonics Applications.
- Philip Born: Near-field enhancement of transmission in dense packings of dielectric spheres.
- Igor Meglinsk:
- Amos Egel: Coherent and Near Field Effects in Light Scattering at Disor-dered Spherical Particle Ensembles Embedded in Metal-Dielectric Thin Film Systems
- Christopher Rosebrock:
- Isabel Schick:
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