From 5a1ba373485213cbe6e133634c855b7651a17a6c Mon Sep 17 00:00:00 2001 From: NotXia <35894453+NotXia@users.noreply.github.com> Date: Mon, 4 Mar 2024 20:26:16 +0100 Subject: [PATCH] Add IPCV thin lens --- .../module1/img/_bayer_cfa.pdf | Bin 0 -> 116385 bytes .../module1/img/_camera_sensors.pdf | Bin 0 -> 158053 bytes .../module1/img/_digitalization.pdf | Bin 0 -> 177052 bytes .../module1/img/_digitalization_quality.pdf | Bin 0 -> 463923 bytes .../module1/img/_focus_mechanism1.pdf | Bin 0 -> 15661 bytes .../module1/img/_focus_mechanism2.pdf | Bin 0 -> 17133 bytes .../module1/img/_thin_lens.pdf | Bin 0 -> 38243 bytes .../module1/img/sensors_sensitivity.png | Bin 0 -> 5192 bytes .../module1/img/thin_lens.drawio | 280 ++++++++++++++++++ .../module1/img/thin_lens_formation1.png | Bin 0 -> 86396 bytes .../module1/img/thin_lens_formation2.png | Bin 0 -> 42563 bytes .../module1/img/thin_lens_formation3.png | Bin 0 -> 42290 bytes .../module1/ipcv1.tex | 1 + .../module1/sections/_image_acquisition.tex | 245 ++++++++++++++- .../module1/sections/_spatial_filtering.tex | 46 +++ 15 files changed, 565 insertions(+), 7 deletions(-) create mode 100644 src/image-processing-and-computer-vision/module1/img/_bayer_cfa.pdf create mode 100644 src/image-processing-and-computer-vision/module1/img/_camera_sensors.pdf create mode 100644 src/image-processing-and-computer-vision/module1/img/_digitalization.pdf create mode 100644 src/image-processing-and-computer-vision/module1/img/_digitalization_quality.pdf create mode 100644 src/image-processing-and-computer-vision/module1/img/_focus_mechanism1.pdf create mode 100644 src/image-processing-and-computer-vision/module1/img/_focus_mechanism2.pdf create mode 100644 src/image-processing-and-computer-vision/module1/img/_thin_lens.pdf create mode 100644 src/image-processing-and-computer-vision/module1/img/sensors_sensitivity.png create mode 100644 src/image-processing-and-computer-vision/module1/img/thin_lens.drawio create mode 100644 src/image-processing-and-computer-vision/module1/img/thin_lens_formation1.png create mode 100644 src/image-processing-and-computer-vision/module1/img/thin_lens_formation2.png create mode 100644 src/image-processing-and-computer-vision/module1/img/thin_lens_formation3.png create mode 100644 src/image-processing-and-computer-vision/module1/sections/_spatial_filtering.tex diff --git a/src/image-processing-and-computer-vision/module1/img/_bayer_cfa.pdf b/src/image-processing-and-computer-vision/module1/img/_bayer_cfa.pdf new file mode 100644 index 0000000000000000000000000000000000000000..4d6bb01698e5b3c951df73a53b21f4f756f9c8b3 GIT binary patch literal 116385 zcmbrl1z21?w>FHsGq}6EyA1AH+#QM(cb8&Ci@SCxQrw}q%aj3Hthg3;|9IZ_ob#Rc zoaeLu-`8Awc6O4T?B3PZVBCPD)oxM-)*}6b=;|7duaT zN?uONf4fjPG92x1z{PB z3+;=NO{zPApf@G#F*3zTL1KmR3J3LI4WH^KK`$}I{l!dD}t*pDpql&ZSI*Nv; 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U0}@S|m%u+&B~8T=c}vv)06rIQl>h($ literal 0 HcmV?d00001 diff --git a/src/image-processing-and-computer-vision/module1/ipcv1.tex b/src/image-processing-and-computer-vision/module1/ipcv1.tex index 627c52d..2d52773 100644 --- a/src/image-processing-and-computer-vision/module1/ipcv1.tex +++ b/src/image-processing-and-computer-vision/module1/ipcv1.tex @@ -9,5 +9,6 @@ \makenotesfront \input{./sections/_image_acquisition.tex} + \input{./sections/_spatial_filtering.tex} \end{document} \ No newline at end of file diff --git a/src/image-processing-and-computer-vision/module1/sections/_image_acquisition.tex b/src/image-processing-and-computer-vision/module1/sections/_image_acquisition.tex index e7d4bcd..3ff67a6 100644 --- a/src/image-processing-and-computer-vision/module1/sections/_image_acquisition.tex +++ b/src/image-processing-and-computer-vision/module1/sections/_image_acquisition.tex @@ -48,7 +48,7 @@ Geometric model of a pinhole camera.\\ \begin{minipage}{0.65\textwidth} \begin{description} - \setlength\itemsep{0.2em} + \setlength\itemsep{0em} \item[Scene point] $M$ (the object in the real world). \item[Image point] $m$ (the object in the image). \item[Image plane] $I$. @@ -261,7 +261,7 @@ the ratios of lengths and the parallelism of lines are not preserved. \begin{figure}[h] \centering - \includegraphics[width=0.3\textwidth]{./img/_perspective_projection_ratio.pdf} + \includegraphics[width=0.25\textwidth]{./img/_perspective_projection_ratio.pdf} \caption{Example of not preserved ratios. It holds that $\frac{\overline{AB}}{\overline{BC}} \neq \frac{\overline{ab}}{\overline{bc}}$.} \end{figure} @@ -271,7 +271,7 @@ the ratios of lengths and the parallelism of lines are not preserved. \begin{figure}[h] \centering - \includegraphics[width=0.7\textwidth]{./img/_vanishing_point.pdf} + \includegraphics[width=0.6\textwidth]{./img/_vanishing_point.pdf} \caption{Example of vanishing point} \end{figure} \end{description} @@ -282,20 +282,251 @@ the ratios of lengths and the parallelism of lines are not preserved. \begin{description} \item[Depth of field (DOF)] \marginnote{Depth of field (DOF)} - Distance at which a scene point is on focus (i.e. when all its light rays gathered by the imaging device hit the image plane at the same point). + Distance at which a scene point is in focus (i.e. when all its light rays gathered by the imaging device hit the image plane at the same point). \begin{remark} Because of the small size of the aperture, a pinhole camera has infinite depth of field but requires a long exposure time making it only suitable for static scenes. \end{remark} + \item[Lens] \marginnote{Lens} A lens gathers more light from the scene point and focuses it on a single image point. - This allows for a smaller exposure time but limits the depth of field (i.e. only a limited range of distances in the image can be on focus at the same time). + This allows for a smaller exposure time but limits the depth of field (i.e. only a limited range of distances in the image can be in focus at the same time). + + + \item[Thin lens] \marginnote{Thin lens} + Approximate model for lenses. + + \begin{minipage}{0.65\textwidth} + \begin{description} + \setlength\itemsep{0em} + \item[Scene point] $P$ (the object in the real world). + \item[Image point] $p$ (the object in the image). + \item[Object--lens distance] $o$. + \item[Image--lens distance] $i$ (i.e. focal length of the camera). + \item[Center of the lens] $C$. + \item[Focal length of the lens] $f$. + \item[Focal plane/focus of the lens] $F$. + \end{description} + \end{minipage} + \begin{minipage}{0.4\textwidth} + \centering + \includegraphics[width=\textwidth]{./img/_thin_lens.pdf} + \end{minipage} + + A thin lens has the following properties: + \begin{itemize} + \item Rays hitting the lens parallel to the optical axis are deflected to pass through the focal plane of the lens $F$. + \item Rays passing through the center of the lens $C$ are undeflected. + \item The following equation holds: \marginnote{Thin lens equation} + \[ \frac{1}{o} + \frac{1}{i} = \frac{1}{f} \] + \end{itemize} + + \item[Image formation] + When the image is in focus, the image formation process follows the normal rules of the perspective projection model where: + \begin{itemize} + \item $C$ is the optical center. + \item $i$ is the focal length of the camera. + \end{itemize} + + By fixing the focal length of the lens ($f$), + we can determine the distance of the scene point ($o$) or the image point ($i$) required to have the object in focus. + \[ \frac{1}{o}+\frac{1}{i} = \frac{1}{f} \iff o = \frac{if}{i - f} \hspace{3em} \frac{1}{o}+\frac{1}{i} = \frac{1}{f} \iff i = \frac{of}{o - f} \] + + \begin{remark} + Points projected in front or behind the image plane will create a circle of confusion (blur). + + \begin{figure}[H] + \centering + \begin{subfigure}{0.3\textwidth} + \centering + \includegraphics[width=\textwidth]{./img/thin_lens_formation1.png} + \caption{Image in focus} + \end{subfigure} + \begin{subfigure}{0.3\textwidth} + \centering + \includegraphics[width=0.8\textwidth]{./img/thin_lens_formation2.png} + \caption{Projection behind the image plane} + \end{subfigure} + \begin{subfigure}{0.3\textwidth} + \centering + \includegraphics[width=\textwidth]{./img/thin_lens_formation3.png} + \caption{Projection in front of the image plane} + \end{subfigure} + \end{figure} + \end{remark} + + \item[Adjustable diaphragm] \marginnote{Adjustable diaphragm} + Device to control the light gathered by the effective aperture of the lens. + + Reducing the aperture will result in less light and an increased depth of field. + + \begin{remark} + On a theoretical level, images that are not in focus appear blurred (circles of confusion). + Despite that, if the circle is smaller than the photo-sensing elements (i.e. pixels), it will appear in focus. + \end{remark} + + \item[Focusing mechanism] \marginnote{Focusing mechanism} + Allows the lens to translate along the optical axis to increase its distance to the image plane. + + At the minimum extension (\Cref{fig:focus_mechanism_min}), we have that: + \[ i = f \text{ and } o = \infty \text{ as the thin lens equation states that } \frac{1}{o} + \frac{1}{i} = \frac{1}{f} \] + By increasing the extension (i.e. increase $i$), we have that the distance to the scene point $o$ decreases. + The maximum extension determines the minimum focusing distance. + + + \begin{figure}[H] + \centering + \begin{subfigure}{0.4\textwidth} + \centering + \includegraphics[width=0.45\textwidth]{./img/_focus_mechanism1.pdf} + \caption{Minimum extension} \label{fig:focus_mechanism_min} + \end{subfigure} + \begin{subfigure}{0.4\textwidth} + \centering + \includegraphics[width=0.45\textwidth]{./img/_focus_mechanism2.pdf} + \caption{Maximum extension} \label{fig:focus_mechanism_max} + \end{subfigure} + \caption{Extension of a focusing mechanism} + \end{figure} +\end{description} + + + +\section{Image digitalization} + + +\subsection{Sampling and quantization} + +The image plane of a camera converts the received irradiance into electrical signals. + +\begin{figure}[h] + \centering + \includegraphics[width=0.6\textwidth]{./img/_digitalization.pdf} + \caption{Image digitalization steps} +\end{figure} + +\begin{description} + \item[Sampling] \marginnote{Sampling} + The continuous electrical signal is sampled to produce a $N \times M$ matrix of pixels: + \[ + I(x, y) = \begin{pmatrix} + I(0, 0) & \hdots & I(0, M-1) \\ + \vdots & \ddots & \vdots \\ + I(N-1, 0) & \hdots & I(N-1, M-1) \\ + \end{pmatrix} + \] + + \item[Quantization] \marginnote{Quantization} + Let $m$ be the number of bits used to encode a pixel. + The value of each pixel is quantized into $2^m$ discrete gray levels. + + \begin{remark} + A grayscale image usually uses $8$ bits + + An RGB image usually uses $3 \cdot 8$ bits. + \end{remark} +\end{description} + +\begin{remark} + The more bits are used for the representation, the higher the quality of the image will be. + \begin{itemize} + \item Sampling with fewer bits will result in a lower resolution (aliasing). + \item Quantization with fewer bits will result in less representable colors. + \end{itemize} + \begin{figure}[H] + \centering + \includegraphics[width=0.7\textwidth]{./img/_digitalization_quality.pdf} + \caption{Sampling and quantization using fewer bits} + \end{figure} +\end{remark} + + +\subsection{Camera sensors} + +\begin{description} + \item[Photodetector] \marginnote{Photodetector} + Sensor that, during the exposure time, converts the light into a proportional electrical charge that + will be processed by a circuit and converted into a digital or analog signal. + + \begin{figure}[H] + \centering + \includegraphics[width=0.55\textwidth]{./img/_camera_sensors.pdf} + \caption{Components of a camera} + \end{figure} + + The two main sensor technologies are: + \begin{descriptionlist} + \item[Charge Coupled Device (CCD)] \marginnote{Charge Coupled Device (CCD)} + Typically produces higher quality images but are more expensive. + + \item[Complementary Metal Oxide Semiconductor (CMOS)] \marginnote{Complementary Metal Oxide Semiconductor (CMOS)} + Generally produces lower quality images but is more compact and less expensive. + Each sensor has integrated its own circuitry that allows to read an arbitrary window of the sensors. + \end{descriptionlist} + + \item[Color sensors] \marginnote{Color sensors} + CCD and CMOS sensors are sensitive to a wide spectrum of light frequencies (both visible and invisible) but + are unable to sense colors as they produce a single value per pixel. + + \begin{figure}[H] + \centering + \includegraphics[width=0.35\textwidth]{./img/sensors_sensitivity.png} + \caption{CCD and CMOS spectral sensitivity} + \end{figure} \begin{description} - \item[Thin lens equation] \marginnote{Thin lens equation} - $\frac{1}{u} + \frac{1}{v} = \frac{1}{f}$ + \item[Color Filter Array (CFA)] \marginnote{Color Filter Array (CFA)} + Filter placed in front of a photodetector to allow it to detect colors. + + Possible approaches are: + \begin{descriptionlist} + \item[Bayer CFA] + A grid of green, blue, and red filters with the greens being twice as much as the others (the human eye is more sensible to the green range). + To determine the RGB value of each pixel, missing color channels are sampled from neighboring pixels (demosaicking). + + \begin{figure}[H] + \centering + \includegraphics[width=0.15\textwidth]{./img/_bayer_cfa.pdf} + \caption{Example of Bayer filter} + \end{figure} + + \item[Optical prism] + A prism splits the incoming light into 3 RGB beams, each directed to a different sensor. + It is more expensive than Bayer CFA. + \end{descriptionlist} \end{description} +\end{description} + + +\subsection{Metrics} + +\begin{description} + \item[Signal to Noise Ratio (SNR)] \marginnote{Signal to Noise Ratio (SNR)} + Quantifies the strength of the actual signal with respect to unwanted noise. + + Sources of noise are: + \begin{descriptionlist} + \item[Photon shot noise] Number of photons captured during exposure time. + \item[Elecronic circuitry noise] Generated by the electronics that read the sensors. + \item[Quantization noise] Caused by the digitalization of the image (ADC conversion). + \item[Dark current noise] Random charge caused by thermal excitement. + \end{descriptionlist} + + SNR is usually expressed in decibels or bits: + \[ \texttt{SNR}_\text{db} = 20 \cdot \log_{10}(\texttt{SNR}) \hspace{3em} \texttt{SNR}_\text{bit} = \log_{2}(\texttt{SNR}) \] + + \item[Dynamic Range (DR)] \marginnote{Dynamic Range (DR)} + Measures the ability of a sensor to capture both the dark and bright structure of the scene. + + Let: + \begin{itemize} + \item $E_\text{min}$ be the minimum detectable irradiation. This value depends on the noise. + \item $E_\text{max}$ be the saturation irradiation (i.e. the maximum amount of light that fills the capacity of the photodetector). + \end{itemize} + DR is defined as: + \[ \texttt{DR} = \frac{E_\text{max}}{E_\text{mix}} \] + As with SNR, DR can be expressed in decibels or bits. \end{description} \ No newline at end of file diff --git a/src/image-processing-and-computer-vision/module1/sections/_spatial_filtering.tex b/src/image-processing-and-computer-vision/module1/sections/_spatial_filtering.tex new file mode 100644 index 0000000..72d0aa4 --- /dev/null +++ b/src/image-processing-and-computer-vision/module1/sections/_spatial_filtering.tex @@ -0,0 +1,46 @@ +\chapter{Spatial filtering} + + +\section{Noise} + +The noise added to a pixel $p$ is defined by $n_k(p)$, +where $k$ indicates the time step (i.e. noise is different at each time step). +It is assumed that $n_k(p)$ is i.i.d and $n_k(p) \sim \mathcal{N}(0, \sigma)$. + +The information of a pixel $p$ is therefore defined as: +\[ I_k(p) = \tilde{I}(p) + n_k(p) \] +where $\tilde{I}(p)$ is the real information. + +\begin{description} + \item[Temporal mean denoising] \marginnote{Temporal mean denoising} + Averaging $N$ images taken at different time steps. + \[ + \begin{split} + O(p) &= \frac{1}{N} \sum_{k=1}^{N} I_k(p) \\ + &= \frac{1}{N} \sum_{k=1}^{N} \Big( \tilde{I}(p) + n_k(p) \Big) \\ + &= \frac{1}{N} \sum_{k=1}^{N} \tilde{I}(p) + \overbrace{\frac{1}{N} \sum_{k=1}^{N} n_k(p)}^{\mathclap{\text{$\mu = 0$}}} \\ + &\approx \tilde{I}(p) + \end{split} + \] + + \begin{remark} + As multiple images of the same object are required, this method is only suited for static images. + \end{remark} + + \item[Spatial mean denoising] \marginnote{Spatial mean denoising} + Given one image, average across neighboring pixels. + + Let $K_p$ be the pixels in a window around $p$ (included): + \[ + \begin{split} + O(p) &= \frac{1}{\vert K_p \vert} \sum_{q \in K_p} I(p) \\ + &= \frac{1}{\vert K_p \vert} \sum_{q \in K_p} \Big( \tilde{I}(q) + n(q) \Big) \\ + &= \frac{1}{\vert K_p \vert} \sum_{q \in K_p} \tilde{I}(q) + \frac{1}{\vert K_p \vert} \sum_{q \in K_p} n(q) \\ + &\approx \frac{1}{\vert K_p \vert} \sum_{q \in K_p} \tilde{I}(q) + \end{split} + \] + + \begin{remark} + As the average of neighboring pixels is considered, this method is only suited for uniform regions. + \end{remark} +\end{description} \ No newline at end of file