From 598ea97c9eeecde2a14bf34b5f1e225825849d8a Mon Sep 17 00:00:00 2001 From: "ac (tb)" <andrew.r.cohen@drexel.edu> Date: Tue, 2 Jul 2024 17:10:57 -0400 Subject: [PATCH] add first reference :) --- manuscript/.gitignore | 2 + manuscript/RSF.bbl | 0 manuscript/RSF.pdf | Bin 7708555 -> 7735809 bytes manuscript/RSF.tex | 58 +++++----- manuscript/rsf.bib | 240 ++++++++++++++++++++++++++++++++++++++++++ 5 files changed, 275 insertions(+), 25 deletions(-) delete mode 100644 manuscript/RSF.bbl create mode 100644 manuscript/rsf.bib diff --git a/manuscript/.gitignore b/manuscript/.gitignore index d26d511..7412014 100644 --- a/manuscript/.gitignore +++ b/manuscript/.gitignore @@ -7,3 +7,5 @@ archive*/* *.gz *.log *.out +*.blg +*.bbl diff --git a/manuscript/RSF.bbl b/manuscript/RSF.bbl deleted file mode 100644 index e69de29..0000000 diff --git a/manuscript/RSF.pdf b/manuscript/RSF.pdf index 6f0fb54fb6b8a5420361b042f51330909d3b5e1a..cc15f3237739144d243c67569d15bc076b3c1751 100644 GIT binary patch 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linkcolor={blue}, @@ -83,40 +83,34 @@ \end{list} -\section{The retinal structure function} - -We build on these technologies: - -0. \href{https://pure.uva.nl/ws/files/4346395/68110\_297537.pdf}{Normalized information distance (NID)}. +\section{Introduction} -and +\subsection{Why metric embedding?} +tl;dr RKHS make subsequent optimization learning easier to implement and more likely to generalize better [primer]. -\href{https://doi.org/10.1109/tpami.2023.3264690}{Kolmogorov structure functions} -1. Semi-supervised spectral learning as in \href{https://dl.acm.org/doi/10.5555/1630659.1630742}{Kamvar et al., 2003} [Cohen, et al. 2008]. Key advantage of RKHS [RKHS primer]. +\subsection{Optical Coherence Tomography of the Retina} +[Ronald?] -- ~ 4 paragraphs summarize impact of retinal OCT (Glaucoma, occulomics, etc.), background on VFMD, background on metadata, imaging physics. +Key recent deep learning papers [Schuman et al.]. Other learning approaches [NNMF et al.]. -2. \href{https://doi.org/10.1093/bioinformatics/btz523}{Hydra Image Processor (HIP)} : The HIP provides 3-D multi-scale structure enhancing filters applied here for retinal OCT stacks []. The HIP allows an efficient plate-enhancement based on 3-D LoG. The HIP also gives us a 3-D non-local means denoising filter. See figure 1. Preliminary experiments with a HIP plate-enhancing non-local means via anisotropic kernel is a promising area for future study. See figure 2. +Key observation -- inherent anisotropy of imaging implements Frangi-like plate filter along the high resolution axis. -observation: Inherent anisotropy of retinal OCT implements optically a plate-enhancing filter, as in \href{https://dspace.library.uu.nl/bitstream/1874/377/18/c2.pdf}{Frangi }. +\subsection{Kolmogorov complexity and the normalized information distance (NID)} +\subsection{Semi-supervised spectral learning} +\subsection{Kolmogorov structure function vs. multi-scale vessel ehancing image filters} +$H_{Kolmogorov}$ [Vereschegin and Vitanyi] \emph{vs.} $H_{Frangi}$ -3. Free lossless image format (FLIF) 3.3D lossless image compression []. A maniac entropy encoder represents spatial voxel patterns using decision trees. Images that are more similar provide more improvement when compressed together than would images that are less similar. After we encode \emph{a priori} shape knowledge via the structure function radii, the FLIF compression approximates relative Kolmogorov complexity between image pairs to measure spatiotemporal patterns of change. +\section{The retinal structure function} -\section{Using $NCD(OCT_1,OCT_2)$ to predict $|VFMD_1 -VFMD_2|$} -key results mostly done. +\section{Validating the NCD vs. prediction against functional changes of the visual field } -open source code in progress (?). +Idea : $NCD(OCT_1,OCT_2)$ to predict $|VFMD_1 -VFMD_2|$ -open source image data? what can we release? maybe a small sample, e.g. $\sim 100$ stacks? +open source code in progress (?). open source image data? what can we release? maybe a small sample, e.g. $\sim 100$ stacks? Deep learning state of the art in estimating VFMD from retinal OCT achieves RMSE $\lessapprox 2.5$. We pose the question differently, looking instead to predict $|\Delta VFMD|$ given the normalized compression distance between image pairs. Training a single-layer single-node regression network with sigmoid activation yields cross-validation RMSE $\sim 0.8$. A second single-layer 10-node regression network with input including one of the two VFMD values (from either image date) achieves cross-validation RMSE $\sim 0.7$. -\section{Why metric embedding?} -tl;dr RKHS make subsequent optimization learning easier to implement and more likely to generalize better [primer]. - - -\section{Retinal OCT and VFMD} -related literature -- background on metadata, imaging physics. Key recent deep learning papers [Schuman et al.]. Other learning approaches [NNMF]. \section{Future work} @@ -126,14 +120,28 @@ Clustering by compression: e.g. M vs. F, OD vs. OS, zip code? RKHS combinations: macula + ONH simultaneously, multi-resolution by channel vs. dimensionality reduction, metadata w/ bzip,...? +\section{Acknowledgements} + + +\section{Software and data availability} +All of the software tools used are available free and open source, see \url{https://git-bioimage.coe.drexel.edu/opensource/rsf}. +The image data together with segmentation and tracking results can be viewed interactively at \url{https://leverjs.net/ssfCluster}. The LEVERSC 4-D WEBGL viewer \cite[]{Cohen2022} renders 3-D kymographs and images, and the web API also supports downloading metadata and results directly. +\label{Sect.Software} + +\printbibliography + +\newpage \begin{figure*}[!ht] {\includegraphics[page=1,width=1.0\textwidth]{figureX.pdf}} \centering - \caption[]{\textbf{The retinal structure function (RSF) computes at each image voxel how ‘plate-like’ is the 3-D intensity configuration of the surrounding voxels}. The input image (a, single slice shown) is denoised using non-local means (c,d), and then processed with a Laplacian of Gaussian (LoG) convolution kernel (b, single slice shown). The LoG positive response (red) represents dark structure against a bright background, the negative response (green) represents bright structure against a dark background. The 2-D regional maxima weighted by the LoG, with the interior of each dot scaled by filter response, are shown for illustration (e). The 3-D regional maxima weighted by the LoG (f), are the representation used as input to the normalized compression distance (NCD). Top row (a-d) shows optic nerve OCT using LoG of size $[0.5,10,10]$ voxels, the bottom row (e-h, same captions as a-d) is macula OCT with LoG of size $[0.35,7,7]$ voxels. The goal of the RSF is to extract a local measure of the voxel structure so the NCD best captures patterns of similarity between image pairs. See also supplementary movie (\href[]{https://bioimage.coe.drexel.edu/media/andy/regional_max_pt5_20.mp4}{1}) and - (\href[]{https://bioimage.coe.drexel.edu/media/andy/rsf_pt5_pt35_P10053_Macular Cube 200x200_6-17-2019_13-16-17_OD_sn1677_cube_raw.mp4}{2}). + \caption[]{\textbf{The retinal structure function (RSF) computes at each image voxel how ‘plate-like’ is the 3-D intensity configuration of the surrounding voxels}. The input image (a, single slice shown) is denoised using non-local means (c,d), and then processed with a Laplacian of Gaussian (LoG) convolution kernel (b, single slice shown). The LoG positive response (red) represents dark structure against a bright background, the negative response (green) represents bright structure against a dark background. The 2-D regional maxima weighted by the LoG, with the interior of each dot scaled by filter response, are shown for illustration (e). The 3-D regional maxima weighted by the LoG (f), are the representation used as input to the normalized compression distance (NCD). Top row (a-d) shows optic nerve OCT using LoG of size $[0.5,10,10]$ voxels, the bottom row (e-h, same captions as a-d) is macula OCT with LoG of size $[0.35,7,7]$ voxels. The goal of the RSF is to extract a local measure of the voxel structure so the NCD best captures patterns of similarity between image pairs. See also + \href{https://bioimage.coe.drexel.edu/media/andy/regional_max_pt5_20.mp4}{\textbf{ONH movie}} and + \href{https://bioimage.coe.drexel.edu/media/andy/rsf_pt5_pt35_P10053_Macular\%20Cube\%20200x200_6-17-2019_13-16-17_OD_sn1677_cube_raw.mp4}{\textbf{macula movie}}. TODO brighten macula movie... + + } - } + \label{fig:figure1} \end{figure*} diff --git a/manuscript/rsf.bib b/manuscript/rsf.bib new file mode 100644 index 0000000..81ccdc0 --- /dev/null +++ b/manuscript/rsf.bib @@ -0,0 +1,240 @@ +@article{Cohen2023, + title = {The cluster structure function}, + author = {Andrew R. Cohen and Paul M. Vitányi}, + journal = {{IEEE} Transactions on Pattern Analysis and Machine Intelligence}, + publisher = {Institute of Electrical and Electronics Engineers ({IEEE})}, + year = {2023}, + pages = {1-13}, + doi = {10.1109/tpami.2023.3264690} +} +@article{Cohen2023, + author = {Maska and M. and Ulman and V. and Delgado-Rodriguez and P. and Gomez-de-Mariscal and E. and Necasova and T. and Pena, Guerrero and A., F. and Ren and I., T. and Meyerowitz and M., E. and Scherr and T. and Loffler and K. and Mikut and R. and Guo and T. and Wang and Y. and Allebach and P., J. and Bao and R. and Al-Shakarji and M., N. and Rahmon and G. and Toubal and E., I. and Palaniappan and K. and Lux and F. and Matula and P. and Sugawara and K. and Magnusson and G., K. 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Vitányi}, + title = {Clustering by Compression}, + journal = {{IEEE} Transactions on Information Theory}, + publisher = {Institute of Electrical and Electronics Engineers ({IEEE})}, + year = {2005}, + volume = {51}, + number = {4}, + pages = {1523-1545}, + doi = {10.1109/tit.2005.844059} +} +@article{Vitanyi2006, + title = {Meaningful Information}, + author = {Paul Vitányi}, + journal = {{IEEE} Transactions on Information Theory}, + publisher = {Institute of Electrical and Electronics Engineers ({IEEE})}, + year = {2006}, + volume = {52}, + number = {10}, + pages = {4617-4626}, + doi = {10.1109/tit.2006.881729} +} +@book{Vitanyi2008, + title = {An Introduction to Kolmogorov Complexity and Its Applications}, + author = {Ming Li and Paul Vitányi}, + publisher = {Springer New York}, + year = {2008}, + doi = {10.1007/978-0-387-49820-1} +} + +@book{DIP_MATLAB, + author = {Gonzales, R and Woods, R and Eddins, S}, + title = {Digital Image Processing Using MATLAB}, + publisher = {Gatesmark Publishing}, + address = {Knoxville, TN}, + year = {2009}, + type = {Book} +} + +@article{Kamvar, + author = {Kamvar, S. 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