Commit 4617a6cb authored by Taddeus Kroes's avatar Taddeus Kroes

Merge branch 'master' of github.com:taddeus/licenseplates

parents 6cbcd44e abc4b4e2
......@@ -3,6 +3,7 @@
\usepackage{amsmath}
\usepackage{hyperref}
\usepackage{graphicx}
\usepackage{float}
\title{Using local binary patterns to read license plates in photographs}
......@@ -36,7 +37,6 @@ contains photographs of license plates from various angles and distances. This
means that not only do we have to implement a method to read the actual
characters, but given the location of the license plate and each individual
character, we must make sure we transform each character to a standard form.
This has to be done or else the local binary patterns will never match!
Determining what character we are looking at will be done by using Local Binary
Patterns. The main goal of our research is finding out how effective LBP's are
......@@ -63,12 +63,12 @@ results made us pick Python. We felt Python would not restrict us as much in
assigning tasks to each member of the group. In addition, when using the
correct modules to handle images, Python can be decent in speed.
\section{Implementation}
\section{Theory}
Now we know what our program has to be capable of, we can start with the
implementations.
defining what problems we have and how we want to solve these.
\subsection{Extracting a letter}
\subsection{Extracting a letter and resizing it}
Rewrite this section once we have implemented this properly.
%NO LONGER VALID!
......@@ -94,8 +94,8 @@ Rewrite this section once we have implemented this properly.
\subsection{Transformation}
A simple perspective transformation will be sufficient to transform and resize
the characters to a normalized format. The corner positions of characters in the
dataset are supplied together with the dataset.
the characters to a normalized format. The corner positions of characters in
the dataset are supplied together with the dataset.
\subsection{Reducing noise}
......@@ -104,7 +104,7 @@ filter. A real problem occurs in very dirty license plates, where branches and
dirt over a letter could radically change the local binary pattern. A question
we can ask ourselves here, is whether we want to concentrate ourselves on these
exceptional cases. By law, license plates have to be readable. However, the
provided dataset showed that this does not means they always are. We will have
provided dataset showed that this does not mean they always are. We will have
to see how the algorithm performs on these plates, however we have good hopes
that our method will get a good score on dirty plates, as long as a big enough
part of the license plate remains readable.
......@@ -118,9 +118,9 @@ directions in the image. Since letters on a license plate consist mainly of
straight lines and simple curves, LBP should be suited to identify these.
\subsubsection{LBP Algorithm}
The LBP algorithm that we implemented is a square variant of LBP, the same
that is introduced by Ojala et al (1994). Wikipedia presents a different
form where the pattern is circular.
The LBP algorithm that we implemented can use a variety of neighbourhoods,
including the same square pattern that is introduced by Ojala et al (1994),
and a circular form as presented by Wikipedia.
\begin{itemize}
\item Determine the size of the square where the local patterns are being
registered. For explanation purposes let the square be 3 x 3. \\
......@@ -141,8 +141,9 @@ by the n(with i=i$_{th}$ pixel evaluated, starting with $i=0$).
This results in a mathematical expression:
Let I($x_i, y_i$) an Image with grayscale values and $g_n$ the grayscale value
of the pixel $(x_i, y_i)$. Also let $s(g_i, g_c)$ (see below) with $g_c$ = grayscale value
of the center pixel and $g_i$ the grayscale value of the pixel to be evaluated.
of the pixel $(x_i, y_i)$. Also let $s(g_i, g_c)$ (see below) with $g_c$ =
grayscale value of the center pixel and $g_i$ the grayscale value of the pixel
to be evaluated.
$$
s(g_i, g_c) = \left\{
......@@ -211,7 +212,7 @@ stored in XML files. So, the first step is to read these XML files.
The XML reader will return a 'license plate' object when given an XML file. The
licence plate holds a list of, up to six, NormalizedImage characters and from
which country the plate is from. The reader is currently assuming the XML file
and image name are corresponding. Since this was the case for the given
and image name are corresponding, since this was the case for the given
dataset. This can easily be adjusted if required.
To parse the XML file, the minidom module is used. So the XML file can be
......@@ -236,12 +237,12 @@ noise in the margin.
In the next section you can read more about the perspective transformation that
is being done. After the transformation the character can be saved: Converted
to grayscale, but nothing further. This was used to create a learning set. If
it doesn't need to be saved as an actual image it will be converted to a
it does not need to be saved as an actual image it will be converted to a
NormalizedImage. When these actions have been completed for each character the
license plate is usable in the rest of the code.
\paragraph*{Perspective transformation}
Once we retrieved the cornerpoints of the character, we feed those to a
Once we retrieved the corner points of the character, we feed those to a
module that extracts the (warped) character from the original image, and
creates a new image where the character is cut out, and is transformed to a
rectangle.
......@@ -274,29 +275,53 @@ surrounding the character.
\subsection{Creating Local Binary Patterns and feature vector}
Every pixel is a center pixel and it is also a value to evaluate but not at the
same time. Every pixel is evaluated as shown in the explanation
of the LBP algorithm. The 8 neighbours around that pixel are evaluated, of course
this area can be bigger, but looking at the closes neighbours can give us more
information about the patterns of a character than looking at neighbours
further away. This form is the generic form of LBP, no interpolation is needed
the pixels adressed as neighbours are indeed pixels.
Take an example where the
full square can be evaluated, there are cases where the neighbours are out of
bounds. The first to be checked is the pixel in the left
of the LBP algorithm. There are several neighbourhoods we can evaluate. We have
tried the following neighbourhoods:
\begin{figure}[H]
\center
\includegraphics[scale=0.5]{neighbourhoods.png}
\caption{Tested neighbourhoods}
\end{figure}
We chose these neighbourhoods to prevent having to use interpolation, which
would add a computational step, thus making the code execute slower. In the
next section we will describe what the best neighbourhood was.
Take an example where the full square can be evaluated, so none of the
neighbours are out of bounds. The first to be checked is the pixel in the left
bottom corner in the square 3 x 3, with coordinate $(x - 1, y - 1)$ with $g_c$
as center pixel that has coordinates $(x, y)$. If the grayscale value of the
neighbour in the left corner is greater than the grayscale
value of the center pixel than return true. Bitshift the first bit with 7. The
outcome is now 1000000. The second neighbour will be bitshifted with 6, and so
value of the center pixel than return true. Bit-shift the first bit with 7. The
outcome is now 1000000. The second neighbour will be bit-shifted with 6, and so
on. Until we are at 0. The result is a binary pattern of the local point just
evaluated.
Now only the edge pixels are a problem, but a simpel check if the location of
the neighbour is still in the image can resolve this. We simply return false if
it is.
Now only the edge pixels are a problem, but a simple check if the location of
the neighbour is still in the image can resolve this. We simply state that the
pixel has a lower value then the center pixel if it is outside the image
bounds.
\paragraph*{Histogram and Feature Vector}
After all the Local Binary Patterns are created for every pixel, this pattern
is divided into cells. The feature vector is the vector of concatenated
histograms. These histograms are created for cells. These cells are created by
dividing the \textbf{pattern} in to cells and create a histogram of that. So
multiple cells are related to one histogram. All the histograms are
concatenated and fed to the SVM that will be discussed in the next section,
Classification. We did however find out that the use of several cells was not
increasing our performance, so we only have one histogram to feed to the SVM.
\subsection{Classification}
For the classification, we use a standard Python Support Vector Machine,
\texttt{libsvm}. This is a often used SVM, and should allow us to simply feed
the data from the LBP and Feature Vector steps into the SVM and receive results.\\
\\
Using a SVM has two steps. First you have to train the SVM, and then you can
use it to classify data. The training step takes a lot of time, so luckily
\texttt{libsvm} offers us an opportunity to save a trained SVM. This means,
you do not have to train the SVM every time.
\section{Finding parameters}
......@@ -309,11 +334,12 @@ available. These parameters are:\\
Parameter & Description\\
\hline
$\sigma$ & The size of the Gaussian blur.\\
\emph{cell size} & The size of a cell for which a histogram of LBPs will
be generated.\\
\emph{cell size} & The size of a cell for which a histogram of LBP's
will be generated.\\
\emph{Neighbourhood}& The neighbourhood to use for creating the LBP.\\
$\gamma$ & Parameter for the Radial kernel used in the SVM.\\
$c$ & The soft margin of the SVM. Allows how much training
errors are accepted.
errors are accepted.\\
\end{tabular}\\
\\
For each of these parameters, we will describe how we searched for a good
......@@ -322,9 +348,8 @@ value, and what value we decided on.
\subsection{Parameter $\sigma$}
The first parameter to decide on, is the $\sigma$ used in the Gaussian blur. To
find this parameter, we tested a few values, by checking visually what value
removed most noise out of the image, while keeping the edges sharp enough to
work with. It turned out the best value is $\sigma = 0.5$.
find this parameter, we tested a few values, by trying them and checking the
results. It turned out that the best value was $\sigma = 1.1$.
\subsection{Parameter \emph{cell size}}
......@@ -339,7 +364,21 @@ the feature vectors will not have enough elements.\\
In order to find this parameter, we used a trial-and-error technique on a few
cell sizes. During this testing, we discovered that a lot better score was
reached when we take the histogram over the entire image, so with a single
cell. therefor, we decided to work without cells.
cell. Therefore, we decided to work without cells.\\
\\
A reason we can think of why using one cell works best is that the size of a
single character on a license plate in the provided dataset is very small.
That means that when dividing it into cells, these cells become simply too
small to have a really representative histogram. Therefore, the
concatenated histograms are then a list of only very small numbers, which
are not significant enough to allow for reliable classification.
\subsection{Parameter \emph{Neighbourhood}}
The neighbourhood to use can only be determined through testing. We did a test
with each of these neighbourhoods, and we found that the best results were
reached with the following neighbourhood, which we will call the
()-neighbourhood.
\subsection{Parameters $\gamma$ \& $c$}
......@@ -351,7 +390,7 @@ different feature vector than expected, due to noise for example, is not taken
into account. If the soft margin is very small, then almost all vectors will be
taken into account, unless they differ extreme amounts.\\
$\gamma$ is a variable that determines the size of the radial kernel, and as
such blablabla.\\
such determines how steep the difference between two classes can be.\\
\\
Since these parameters both influence the SVM, we need to find the best
combination of values. To do this, we perform a so-called grid-search. A
......@@ -377,7 +416,7 @@ measure the time used to classify a license plate, not the training of the
dataset, since that can be done offline, and speed is not a primary necessity
there.\\
\\
The speed of a classification turned out to be blablabla.
The speed of a classification turned out to be ???.
\subsection{Accuracy}
......@@ -389,15 +428,25 @@ accuracy score we possibly can.\\
\url{http://en.wikipedia.org/wiki/Automatic_number_plate_recognition}},
commercial license plate recognition software score about $90\%$ to $94\%$,
under optimal conditions and with modern equipment. Our program scores an
average of blablabla.
average of ???.
\section{Difficulties}
\section{Conclusion}
In the end it turns out that using Local Binary Patterns is a promising
technique for License Plate Recognition. It seems to be relatively unsensitive
for the amount of dirt on license plates and different fonts on these plates.\\
\\
The performance speedwise is ???
\section{Reflection}
\subsection{Difficulties}
During the implementation and testing of the program, we did encounter a
number of difficulties. In this section we will state what these difficulties
were and whether we were able to find a proper solution for them.
\subsection*{Dataset}
\subsubsection*{Dataset}
We did experience a number of problems with the provided dataset. A number of
these are problems to be expected in a real world problem, but which make
......@@ -415,14 +464,14 @@ are not properly classified. This is of course very problematic, both for
training the SVM as for checking the performance. This meant we had to check
each character whether its description was correct.
\subsection*{SVM}
\subsubsection*{SVM}
We also had trouble with the SVM for Python. The standard Python SVM, libsvm,
had a poor documentation. There was no explanation what so ever on which
parameter had to be what. This made it a lot harder for us to see what went
wrong in the program.
\section{Workload distribution}
\subsection{Workload distribution}
The first two weeks were team based. Basically the LBP algorithm could be
implemented in the first hour, while some talked and someone did the typing.
......@@ -430,28 +479,21 @@ Some additional 'basics' where created in similar fashion. This ensured that
every team member was up-to-date and could start figuring out which part of the
implementation was most suited to be done by one individually or in a pair.
\subsection{Who did what}
\subsubsection*{Who did what}
Gijs created the basic classes we could use and helped the rest everyone by
keeping track of what required to be finished and whom was working on what.
Tadde\"us and Jayke were mostly working on the SVM and all kinds of tests
whether the histograms were matching and alike. Fabi\"en created the functions
to read and parse the given xml files with information about the license
plates. Upon completion all kinds of learning and data sets could be created.
Richard helped out wherever anyone needed a helping hand, and was always
available when someone had to talk or ask something.
%Richard je moet even toevoegen wat je hebt gedaan :P:P
%maar miss is dit hele ding wel overbodig Ik dacht dat Rein het zei tijdens
%gesprek van ik wil weten hoe het ging enzo.
\subsection{How it went}
\subsubsection*{How it went}
Sometimes one cannot hear the alarm bell and wake up properly. This however was
not a big problem as no one was affraid of staying at Science Park a bit longer
not a big problem as no one was afraid of staying at Science Park a bit longer
to help out. Further communication usually went through e-mails and replies
were instantaneous! A crew to remember.
\section{Conclusion}
Awesome
\end{document}
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