Type: | Package |
Title: | IMAGing engINEs, Tools for Application of Image Filters to Data Matrices |
Version: | 2.1.2 |
Date: | 2025-01-13 |
URL: | https://github.com/LuisLauM/imagine |
BugReports: | https://github.com/LuisLauM/imagine/issues |
Maintainer: | Wencheng Lau-Medrano <luis.laum@gmail.com> |
Description: | Provides fast application of image filters to data matrices, using R and C++ algorithms. |
License: | GPL-2 | GPL-3 [expanded from: GPL (≥ 2)] |
LazyData: | TRUE |
Depends: | R (≥ 3.1.0) |
Imports: | Rcpp, RcppArmadillo |
LinkingTo: | Rcpp, RcppArmadillo |
RoxygenNote: | 7.3.2 |
Suggests: | knitr, rmarkdown |
VignetteBuilder: | knitr |
Encoding: | UTF-8 |
NeedsCompilation: | yes |
Packaged: | 2025-01-13 17:35:36 UTC; llaumedr |
Author: | Wencheng Lau-Medrano [aut, cre] |
Repository: | CRAN |
Date/Publication: | 2025-01-13 17:50:14 UTC |
IMAGing engINE, Tools for application of image filters to data matrices
Description
Provides fast application of image filters to data matrices, using R and C++ algorithms.
Details
This package uses C++ algorithms called 'engines'. More details are shown in the vignette.
Author(s)
Maintainer: Wencheng Lau-Medrano luis.laum@gmail.com
See Also
Useful links:
Performs algorithms from Agenbag et al. (2003)
Description
This function performs two (gradient) calculation approaches for SST, as outlined in the paper by Agenbag et al. (2003).
Usage
agenbagFilters(X, algorithm = c(1, 2), ...)
Arguments
X |
A numeric |
algorithm |
|
... |
Not used. |
Details
Section 2.2.4 of the paper by Agenbag et al. (2003) introduces the following two methods:
- Method 1:
Based on the equation
Y_{i,j}=\sqrt{(X_{i+1,j}-X_{i-1,j})^2 +(X_{i,j+1}-X_{i,j-1})^2}
where Y_{i,j}
represents the output value for each X_{i,j}
pixel value
of a given X
matrix.
- Method 2:
the standard deviation in a 3x3 pixel area centered on position
(i,j)
.
As outlined in the original study, this method conducts searches within a 1-pixel vicinity of each point. For method 1, it only returns a value for points where none of the four involved values are NA. Conversely, for method 2, the standard deviation calculation is performed only for points where at least 3 non-NA values are found in the 3x3 neighborhood.
Value
agenbagFilters
returns a matrix
object with the same
dimensions of X
.
References
Agenbag, J.J., A.J. Richardson, H. Demarcq, P. Freon, S. Weeks, and F.A. Shillington. "Estimating Environmental Preferences of South African Pelagic Fish Species Using Catch Size- and Remote Sensing Data". Progress in Oceanography 59, No 2-3 (October 2003): 275-300. (doi:10.1016/j.pocean.2003.07.004).
Examples
data(wbImage)
# Agenbag, method 1
agenbag1 <- agenbagFilters(X = wbImage, algorithm = 1)
# Agenbag, method 2
agenbag2 <- agenbagFilters(X = wbImage, algorithm = 2)
# Plotting results
par(mfrow = c(3, 1), mar = rep(0, 4))
# Original
image(wbImage, axes = FALSE, col = gray.colors(n = 1e3))
# Calculated
cols <- hcl.colors(n = 1e3, palette = "YlOrRd", rev = TRUE)
image(agenbag1, axes = FALSE, col = cols)
image(agenbag2, axes = FALSE, col = cols)
Performs Contextual Median Filter
Description
This function implements the Contextual Median Filter (CMF) algorithm, which was first described by Belkin & O'Reilly (2009), following the pseudocode provided in their paper.
Usage
contextualMF(X)
Arguments
X |
A numeric |
Details
Following the definition of CMF, since imagine v.2.0.0, times
argument will not be available anymore.
imagine offers the CMF algorithm but for the using to find out oceanographic fronts, it is recommended to see and use the functions of the grec package.
Value
contextualMF
returns a matrix
object with the same
dimensions of X
.
References
Belkin, I. M., & O'Reilly, J. E. (2009). An algorithm for oceanic front detection in chlorophyll and SST satellite imagery. Journal of Marine Systems, 78(3), 319-326 (doi:10.1016/j.jmarsys.2008.11.018).
Examples
data(wbImage)
cmfOut <- contextualMF(X = wbImage)
# image(cmfOut)
Make convolution calculations from numeric matrix
Description
This function takes a matrix
object, and for each cell
multiplies its neighborhood by the kernel
. Finally, it returns for
each cell the mean of the kernel-weighted sum.
Usage
convolution2D(X, kernel, times = 1, normalize = FALSE, na_only = FALSE)
convolutionQuantile(
X,
kernel,
probs,
times = 1,
normalize = FALSE,
na_only = FALSE
)
convolutionMedian(X, kernel, times = 1, na_only = FALSE)
Arguments
X |
A numeric |
kernel |
A little matrix used as mask for each cell of |
times |
How many times do you want to apply the filter? |
normalize |
|
na_only |
|
probs |
|
Details
Convolution is a mathematical operation that combines two arrays of numbers to produce an array of the same structure. The output will consist of only valid values, meaning those where both arrays have non-missing data. Consequently, any missing values (NAs) in the input matrix will propagate outwards to the extent of the convolution kernel.
Through normalization, the output of each convolution window is scaled by
dividing it by the sum of the absolute values of the kernel
(sum(abs(as.numeric(kernel)))
, disabled by default).
na_only
performs two actions at once: (1) it applies the filter only in
the positions where the original value is NA
and (2) for the rest of
the cells, it is replaced with the value of the original matrix.
Value
convolution2D
returns a matrix
object with the same
dimensions of X
.
convolutionQuantile
uses the kernel but, for each cell, it
returns the position of quantile 'probs' (value between 0 and 1).
convolutionMedian
is a wrapper of convolutionQuantile
with probs = 0.5.
Examples
# Generate example matrix
nRows <- 50
nCols <- 100
myMatrix <- matrix(runif(nRows*nCols, 0, 100), nrow = nRows, ncol = nCols)
kernel <- diag(3)
# Make convolution
myOutput1 <- convolution2D(myMatrix, kernel)
myOutput2 <- convolutionQuantile(myMatrix, kernel, probs = 0.7)
# Plot results
par(mfrow = c(2, 2))
image(myMatrix, zlim = c(0, 100))
image(myOutput1, zlim = c(0, 100))
image(myOutput2, zlim = c(0, 100))
Make a 2D filter calculations from numeric matrix
Description
This functions take a matrix
object, and for each cell
calculate mean, median or certain quantile around a squared/rectangular
neighborhood.
Usage
meanFilter(X, radius, times = 1, na_only = FALSE)
quantileFilter(X, radius, probs, times = 1, na_only = FALSE)
medianFilter(X, radius, times = 1, na_only = FALSE)
Arguments
X |
A numeric |
radius |
Size of squared or rectangular kernel to apply median. See Details. |
times |
How many times do you want to apply the filter? |
na_only |
|
probs |
|
Details
radius
must be defined as a 2-length numeric vector
specifying the number of rows and columns of the window which will be used to
make calculations. If the length of radius is 1, the window will be a square.
Functions use C++ algorithms for running some statistical calculations. The
mean is far obvious, however, there are several ways to perform quantiles.
quantileFilter
function uses
arma::quantile: a
RcppArmadillo function, which is equivalent to use R quantile
funtion with type = 5
.
medianFilter
is a wraper of quantileFilter
, so the same
observations are applied to it.
na_only
performs two actions at once: (1) it applies the filter only in
the positions where the original value is NA
and (2) for the rest of
the cells, it is replaced with the value of the original matrix.
Value
A matrix
object with the same dimensions of X
.
quantileFilter
don't use a kernel but, for each cell, it
returns the position of quantile 'probs' (value between 0 and 1).
medianFilter
is a wrapper of quantileFilter
with
probs = 0.5
.
Examples
# Generate example matrix
nRows <- 50
nCols <- 100
myMatrix <- matrix(runif(nRows*nCols, 0, 100), nrow = nRows, ncol = nCols)
radius <- 3
# Make convolution
myOutput1 <- meanFilter(X = myMatrix, radius = radius)
myOutput2 <- quantileFilter(X = myMatrix, radius = radius, probs = 0.1)
myOutput3 <- medianFilter(X = myMatrix, radius = radius)
# Plot results
par(mfrow = c(2, 2))
image(myMatrix, zlim = c(0, 100), title = "Original")
image(myOutput1, zlim = c(0, 100), title = "meanFilter")
image(myOutput2, zlim = c(0, 100), title = "quantileFilter")
image(myOutput3, zlim = c(0, 100), title = "medianFilter")
Data matrix to be used as example image.
Description
matrix
object containing numeric data to plot a image.
The photo was taken by the author on 2016.
Usage
wbImage
Format
A matrix
with dimensions 1280x720.