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Intro rewrite 

Former-commit-id: a98a115412042ae1e3445870e16c104279db278a
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Marek Nečada 2019-11-17 23:34:35 +02:00
parent 1bdebd79f6
commit 768a3aab5d
2 changed files with 34 additions and 8 deletions
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4
lepaper/arrayscat.lyx
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@ -788,6 +788,10 @@ Maybe put the numerical results separately in the end.
TODO
\end_layout
\begin_layout Itemize
URLs from bibtex do not appear in the references.
\end_layout
\begin_layout Itemize
It could be nice to include some illustration (example array) to the introductio
n.

38
lepaper/intro.lyx
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@ -324,6 +324,25 @@ literal "false"
\end_layout
\begin_layout Standard
However, the potential of MSTMM reaches far beyond its past implementations.
Here we present several enhancements to the method, which are especially
useful in metamaterial and nanophotonics simulations.
We extend the method on infinite periodic systems using Ewald-type summation
techniques.
This enables, among other things, to use MSTMM for fast solving of the
lattice modes of such periodic systems, and comparing them to their finite
counterparts with respect to electromagnetic response, which is useful
to isolate the bulk and finite-size phenomena of photonic arrays.
Moreover, we exploit symmetries of the system to decompose the problem
into several substantially smaller ones, which provides better understanding
of modes, mainly in periodic systems, and substantially reduces the demands
on computational resources, hence speeding up the computations and allowing
for finite size simulations of systems with particle counts practically
impossible to reliably simulate with any other method.
\begin_inset Note Note
status open
\begin_layout Plain Layout
Due to the limitations of the existing available codes, we have been developing
our own implementation of MSTMM, which has been used in several previous
works studying various physical phenomena in plasmonic nanoarrays
@ -352,13 +371,9 @@ infinite periodic systems
one has to deal with badly behaving infinite lattice sums.
\end_layout
\begin_layout Standard
Here we address both challenges: we extend the method on infinite periodic
systems using Ewald-type summation techniques, and we exploit symmetries
of the system to decompose the problem into several substantially smaller
ones, which 1) reduces the demands on computational resources, hence speeds
up the computations and allows for simulations of larger systems, and 2)
provides better understanding of modes, mainly in periodic systems.
\end_inset
\end_layout
\begin_layout Standard
@ -415,7 +430,14 @@ TODO před odesláním zkontrolovat, co všechno to v danou chvíli umí.
\end_inset
It includes extensive Doxygen documentation, together with description
of the API, making extending and customising the code easy.
of the API.
It has been written with customisability and extendibility in mind, so
that including e.g.
alternative methods of
\begin_inset Formula $T$
\end_inset
-matrix calculations of a single matrix are as easy as possible.
\end_layout
\begin_layout Standard