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Update acknowlegdments 

Former-commit-id: e2bf74a2e2a2c6b051070897173aff85994f41ed
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Marek Nečada 2020-06-22 15:29:15 +03:00
parent 3ce1210d8a
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1 changed files with 11 additions and 5 deletions
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@ -56,7 +56,7 @@ figs-within-sections
\pdf_backref false \pdf_backref false
\pdf_pdfusetitle true \pdf_pdfusetitle true
\papersize a4paper \papersize a4paper
\use_geometry false \use_geometry true
\use_package amsmath 2 \use_package amsmath 2
\use_package amssymb 1 \use_package amssymb 1
\use_package cancel 1 \use_package cancel 1
@ -82,6 +82,13 @@ figs-within-sections
\shortcut idx \shortcut idx
\color #008000 \color #008000
\end_index \end_index
\leftmargin 2cm
\topmargin 2cm
\rightmargin 2cm
\bottommargin 2cm
\headheight 2cm
\headsep 2cm
\footskip 2cm
\secnumdepth 3 \secnumdepth 3
\tocdepth 3 \tocdepth 3
\paragraph_separation indent \paragraph_separation indent
@ -691,7 +698,7 @@ We presented two major enhancements of the electromagnetic multiple-scattering
nanoparticle structures. nanoparticle structures.
2) Exploiting possible symmetries of the system by transformation into 2) Exploiting possible symmetries of the system by transformation into
symmetry adapted basis reduces the requirements on computational resources symmetry adapted basis reduces the requirements on computational resources
considerably, enabling simulations of finite systems with dozens of thousands considerably, enabling simulations of finite systems with tens of thousands
of scatterers. of scatterers.
These enhancements are included into the QPMS software suite, which we These enhancements are included into the QPMS software suite, which we
hereby make publicly available under the GNU General Public License. hereby make publicly available under the GNU General Public License.
@ -704,9 +711,8 @@ Acknowledgments
\begin_layout Standard \begin_layout Standard
We thank Nicki Källman, Kristian Arjas and Javier Cuerda for useful discussions. We thank Nicki Källman, Kristian Arjas and Javier Cuerda for useful discussions.
This work was supported by the Academy of Finland under project numbers This work was supported by the Academy of Finland under project numbers
303351, 307419, 327293, 318987 (QuantERA project RouTe), and 318937 (PROFI), 303351, 307419, 327293, 318987 (QuantERA project RouTe), and by the European
by Centre for Quantum Engineering (CQE) at Aalto University, and by the Research Council (ERC-2013-AdG-340748-CODE).
European Research Council (ERC-2013-AdG-340748-CODE).
We acknowledge the computational resources provided by the Aalto Science-IT We acknowledge the computational resources provided by the Aalto Science-IT
project. project.
\end_layout \end_layout