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visual image interpretation techniques have
certain disadvantages and may require extensive
training and are labor intensive
here, the spectral characteristics are not fully
evaluated because of the limited ability of the eye to
discern tonal values and analyze the spectral changes
if the data are in digital mode, the remote sensing
data can be analysed using digital image processing
techniques and such a database can be used in raster
GIS
in applications where spectral patterns are more
informative, it is preferable to analyse digital data
rather than pictorial data
the use of computer-assisted analysis techniques
permits the spectral patterns in remote sensing
data to be more fully examined
it also permits the data analysis process to be
largely automated, providing cost advantages over
visual interpretation techniques
however, computers are also limited in their ability
to interpret spatial patterns, therefore visual and
numerical techniques complement each other
1) Preprocessing
2) Image Registration
3) Image enhancement
4) Image filtering
5) Image transformation
6) Image classification
remote sensing images in their raw form as
received from remote sensors may be distorted or
contain deficiencies diminish the accuracy of the
information extracted and reduce the utility of the
data
the correction of deficiencies and removal of flaws
present in the data through some methods are
termed as pre-processing which is usually required
prior to image interpretation and analysis
the type of preprocessing required for an image
depends on the quality of the image and the
purpose of the use of the data, and varies widely
among sensors
1) Geometric correction
2) Radiometric correction
3) Atmospheric correction
the transformation of a remotely sensed image
into a map with a scale and projection properties
 remove geometric distortions caused by several
factors
 georeference the image to a particular projected
map coordinate system
Type of errorSources of error
altitude, attitude, scan-skew mirror,
scan velocity
Platform instability
earth rotation, map projectionScene effect
Mirror sweepSensor effect
panorama, perspectiveScene and sensor
effect
the pixel value in the corrected image must be
recalculated based on the pixel values surrounding
the transformed position in the original image
 three methods: nearest neighbor, bilinear
interpolation and cubic convolution
environmental monitoring often requires the
comparison of images taken at different times or
geographical locations
the radiance measured by a remote sensor over a
particular feature is affected by changes in scene
illumination, atmospheric conditions, viewing
geometry, sensor response properties and other
factors
data must be corrected so it accurately represent
the reflected or emitted radiation measured by the
sensor
the DN have been directly used to statistically
classify cover types, identify terrain features,
mosaic images or rationing
 the results of such analyses are questionable
because the digital numbers do not quantitatively
represent any real physical feature
it is therefore necessary to first convert the digital
data (digital numbers ) into physically meaningful
values such as radiance and reflectance so that
they can be used in further analysis
 one of the most important radiometric data
processing activity involved in many quantitative
applications
B1. DN-to-radiance conversion
 pixel values (DN values) in an image are usually
a linear transformation of the physical quantity of
spectral radiance measured by the sensor to fit
into the range of bits e.g. 8-bit or 12-bit
radiance is a measure of the radiant energy given
out by an object and measured by a remote sensor
spectral radiance (L) is defined as the energy
within a wavelength band radiated by a unit area
per unit solid angle of measurement
radiance depends on the illumination (both its
intensity and direction), the orientation and position
of the target and the path of the light through the
atmosphere
DN -to -radiance conversion is useful
when comparing the actual radiance measured
by different sensors e.g. ETM+ versus OLI
when establishing quantitative relationships
between image data and ground measurements e.g.
water quality and plant biomass data
B2. Radiance-to-reflectance conversion
reflectance is the ratio of the amount of light
leaving a target to the amount of light striking the
target
oit is a property of the material being observed
reflectance is defined by the following formula:
where,
E = irradiance in mW/cm2 at the top of atmosphere,
α= solar elevation angle available in the header file
of CCT
as reflectance is often used in extracting
biophysical information, such as deriving vegetation
index values (e.g. NDVI), it is useful to convert the
spectral radiance measured by the sensor to the
apparent reflectance or TOA (Top of the
Atmosphere) planetary reflectance
TOA reflectance is the total spectral reflectance at
the sensor from both target and atmosphere
the main advantage of this conversion is to adjust
the images to a theoretically common illumination
condition, so there should be less variation between
scenes from different dates and from different
sensors
useful for image classification, color balancing,
and mosaicking
the process involves two steps:
a)convert the DN value to the TOA radiance based
on the sensor properties (i.e. gain/bias or
LMAX/LMIN)
b)convert the TOA radiance to TOA reflectance
based on Sun elevation and acquisition date
apparent reflectance is a ratio and its native
output range is 0-1, but for display purposes the
ratio is multiplied by 255, so the output is stretched
from 0-1 to 0-255
B3. Cosmetic Operations
includes 2 topics:
1) the correction of digital images containing either
partially or entirely missing scan lines (line drop)
it is overcome by replacing the zero value by
the mean values of the pixels of the previous and
the following line
2) the correction of images because of destripping of
the imagery because sometimes detector
recorded irradiance (reflected) for the same
object may differ
Destriping high-resolution satellite imagery
B4. Random Noise Removal
image noise is any unwanted disturbance in image
data that is due to limitations in the sensing and data
recording process
characterised by nonsystematic variations in gray
levels from pixel to pixel called bit errors
such a noise is often referred to as being 'spiky'
in character and it causes images to have a 'salt
and pepper' or snowy appearance
noise can be identified by comparing each pixel in
an image with its neighbors
if the difference between a given pixel value and
its surrounding values exceeds an analyst specified
threshold the pixel is assumed to contain noise
the noisy pixel value can then be replaced by the
average of its neighboring values
images taken at different times of year or times
of day are likely illuminated by the Sun at different
angles
the solar
elevation angle
decreases from
summer to
winter for the
same sensor and
the same
location
B5. Sun elevation correction
therfore, the Sun elevation correction is applied
 involves normalising the images acquired
under different solar elevation angles to the
zenith using the equation:
Lλ is the corrected radiance value
α is the sun elevation angle
scattering effect increases the signal value (bias)
the presence of haze, fog, or atmospheric
scattering, there always exists some kind of
unwanted signal value called bias
if the data is free
from atmospheric
scattering, the best
fitting line should
pass through the
origin, which is
usually not the case
image registration is the exact pixel-to-pixel
matching of two different images or matching of one
image to a map
rectification is the process by which the
geometry of an image area is made planimetric
involves relating GCP pixel coordinates (row
and column) with map coordinate counterparts
each pixel is referenced in degrees or meters in
a standard map projection
whenever accurate data, direction and distance
measurements are required. geometric rectification
is required
the major causes of low contrast of the image:
low sensitivity of the detectors, weak signal of
the objects present on the earth surface, similar
reflectance of different objects and environmental
conditions at the time of recording
the human eye is poor at discriminating the slight
radiometric or spectral differences that may
characterize the features
3. Image enhancement Techniques
the main aim of digital enhancement is to amplify
these slight differences for better clarity of the
image scene for specific applications i.e. it increases
the separability (contrast) between the interested
classes or features
Examples of image enhancement operations:
-band combinations -pan-sharpening
-contrast stretching -spatial filtering
-rationing -PCA
broadly, the enhancement techniques are
categorized as point operations and local operations
3.1 Band combination
different false color composites may be suitable
for identifying different types of objects:
a false color composite
made of mid-infrared, near
infrared and green bands
may help differentiate
different forest types and
discern difference in soil
moisture content
3.2 Pan-sharpening
increasing the spatial resolution of a multispectral
image with a higher-resolution panchromatic image
 uses spatial information in the higher resolution
panchromatic band and spectral information in the
lower-resolution multispectral bands to produce a
high resolution multiband image
3.3 Contrast stretching
enlarging the tonal distinction between different
features
improve the contrast in an image by expanding the
narrow range of brightness (DN) values in the image
over a wider range of values or over the entire
brightness range of the display medium (such as
computer screens)
the distribution of DN values in a histogram of remote
sensing imagery is often unimodal
3.4 Spatial filtering
using spatial filters to detect, sharpen (enhance)
or smooth (suppress) specific features in an image
based on their spatial frequency
spatial frequency refers to the frequency of
change in DN values per unit distance along a
particular direction in the image
 images with high spatial frequency are having
areas where changes occur in very close
proximity, while when changes occur over large
distances have low spatial frequencies
a scene with small details and sharp edges
contains more high spatial frequency information
than one composed of large coarse features
in spatial filtering operation each pixel is changed
by a function of the DN values of pixels in its
neighborhood
 it calculates the focal sum statistic for each
pixel of the input image using a weighted
kernel
a kernel is an array of coefficients or weights of a
few pixels in dimension (e.g. 3x 3 or 5x 5) usually
used as a moving window
spatial filtering operation moves pixel by pixel,
multiplies the pixel values within the neighborhood
by the corresponding coefficients or weights in the
kernel, sums all the resulting products and replaces
the central pixel by the sum
the calculation is repeated until the entire image
is filtered and a new image is generated
this process is also
called convolution
highlight low spatial frequency features, reduce
the local variation and generally serve to smooth the
image
enhance high spatial frequency features, increase
smaller detail and generally serve to sharpen the image
edge detection filters enhance and delineate
linear features such as roads, linear geological
structures and boundaries of area features
different from high pass filters, they preserve both
low- and high-frequency components of an image
the derivation of new image by means of two or
more band combinations based on the arithmetic
operations, mathematical statistics and fourier
transformations
the resulting image may well have properties
that make it more suited to a particular purpose
than the original
4.1 Band ratioing
 divide pixel values in one spectral band by the
corresponding values in another band on a pixel-by-
pixel basis
ratio images tend to carry the 'true' spectral
characteristics of features that are not affected by
variations in scene illumination conditions caused
by topographical slope, aspect, shadows or
seasonal changes
Examples:
a ratio image of R/NIR, would produce ratios much
smaller than 1.0 for vegetation, and ratios around 1.0
for soil and water
a ratio of mid-IR band (e.g, ETM+ Band 5) and
green band (e.g., ETM+, Band 2) may be used to
determine moisture contents ratio image
grey scale from
band ratio 5/7
(Landsat ETM+)
showing clay
mineralization in
white pixels, and
vegetation
appears white
along the
drainages
a ratio of red band (e.g., ETM+, Band3 ) and mid-
IR band (e.g., ETM+ Band7) may reveal differences
in water turbidity
a ratio of red band and blue band may help in the
detection of ferric iron-rich rocks
in general, the weaker the correlation between
the bands, the higher the information content of
the ratio image
band ratio values generally vary considerably
from one region to another or from one season
to another, which makes comparisons across
regions or overtime rather difficult
therefore, more complex ratios have been
developed in order to overcome these difficulties
 Example: NDVI (Normalized Difference
Vegetation Index) is widely used for studying
vegetation dynamics, assessing biomass,
estimating crop yields, monitoring drought and
predicting hazardous fire zones
the NDVI is bounded ratio that ranges between -1
to +1
clouds, water and snow have negative NDVI
since they are more reflective in visible than near IR
wave lengths
soil and rock have a broadly similar reflectance
giving NDVI close to '0‘
active vegetation has a positive NDVI, typically
between 0.1 and 0.6 indicating increased
photosynthetic activity and a greater density of the
canopy
4.2 Principal component analysis
various wavelength bands in multispectral image
data may appear similar and contain the same
information due to similarities of the spectral
response of the observed features in those bands
 such multispectral images are said to be highly
correlated inter-band correlation leads to
redundancies in the data that can be reduced by
Principal Components Analysis (PCA)
PCA identify similarities and differences within a
dataset and transform a correlated dataset to a
new data set without correlations
thus, PCA help in producing images that are
more interpretable than original ones and increase
the computational efficiency of subsequent image
analysis
the first principal component in the data (PC1)
represents the direction where there is the most
variance and where the data are most spread out
the second principal component in the data (PC2) is
the line perpendicular to PC1, and passing through
the mean of the data distribution
PC images with large percentages of the scene
variance provide significant information about the
observed features, while those with low variances
represent noise, and provide little useful
information
the principal component images that contain
most of the variance in the original image data,
means that they explain nearly all of the variance
in the data, and the other PC images can be can be
ignored as they account for a very low percentage
image classification involves automat extraction of
different types of ground features from an image
it is a process of categorizing pixels of an
image, normally a multispectral or hyperspectral
image into different classes based on the spectral
information represented by the DN values in one or
more spectral bands
purpose: land use and land cover (LULC), vegetation
types, geologic terrains, mineral exploration
the result is a thematic map describing the spatial
distribution of various land cover classes (such as
water, vegetation and soil)
in an easy world, all “Limestone” pixels, for
example, would have exactly the same spectral
signature, then we could just say that any pixel in an
image with that signature is limestone
we’d do the same for soil, etc. and end up with a
map of classes
-proportion of the m
classes within a pixel
(e.g., 10% bare soil,
10% shrub, 80% forest)
A- Pixel based
classification:
object-oriented classification techniques allow
the analyst to decompose the scene into many
relatively homogenous image objects (referred to
as patches or segments)
the various statistical characteristics of these
homogeneous image objects in the scene are then
subjected to traditional statistical or fuzzy logic
classification
usually used for the analysis of high-spatial-
resolution imagery (e.g. 1m m IKONOS and 0.61 m
QuickBird).
an algorithm automatically group
pixels with similar spectral
characteristics (means, standard
deviations, covariance matrices,
correlation matrices, etc.) into
unique clusters according to
some statistically determined
criteria
the analyst then re-labels
and combines the spectral
clusters into information classes
Methods to Classification
Digital Image
 the analyst requests the computer to examine
the image and extract a number of spectrally
distinct clusters…
Spectrally Distinct Clusters
Cluster 3
Cluster 5
Cluster 1
Cluster 6
Cluster 2
Cluster 4
Saved Clusters
Cluster 3
Cluster 5
Cluster 1
Cluster 6
Cluster 2
Cluster 4
Output Classified Image
Unknown
Next Pixel
to be
Classified
Conif.
Hardw.
Water
Land Cover Map Legend
Water
Water
Conifer
Conifer
Hardwood
Hardwood
Labels
 the analyst determines the ground cover for
each of the clusters…
Advantages
 requires no prior knowledge of the region
 human error is minimized
Disadvantages
 classes do not necessarily match informational
categories of interest
 limited control of classes and identities
 distance measures are used to group or cluster
brightness values together
 euclidean distance between points in space is a
common way to calculate closeness
involves using pixels of known classes to identify
pixels of unknown classes
it requires an analyst first to choose sample pixels
in the image that are representative of specific
classes based on fieldwork, interpretation of aerial
photographs and large scale maps, personal
knowledge or a combination o f these methods
these samples of known classes are called training
sets, also known as testing sets or input classes
a class signature is then generated for the
selected training sets that describe the spectral
characteristics of each class in all spectral bands
each pixel in the image is then evaluated
against each class signature, and assigned to the
class it resembles most
a training set for a particular class is usually
drawn from pixels in multiple areas determined
by the analyst to represent that class, and should
capture both the mean and variability of the class
as a whole
the better the training set represents the spectral
variation of the class, the more accurate the
classification results
for an n-band image, a training set for a given
class should contain at least 10*n pixels so that the
spectral response pattern of the class can be
reliably characterized
the number of training sets depends on the
nature of the classes and the complexity of the
study area
• training areas are digitized polygons of the
selected pixels
Digital Image
The computer then creates... Mean Spectral
Signatures
Known Conifer
Area
Known Water
Area
Known Deciduous
Area
Conifer
Deciduous
Water
Multispectral
Image
Information
(Classified Image)
Mean
Spectral
Signatures
Spectral
Signature of
Next Pixel
to be
Classified
Conifer
Deciduous
Water Unknown
Advantages
 analyst has control over the selected classes
tailored to the purpose
 has specific classes of known identity
 can detect serious errors in classification if
training areas are misclassified
 Disadvantages
 training data are usually tied to informational
categories and not spectral properties
 training data selected may not be representative
 selection of training data may be time consuming
 may not be able to recognize special or unique
categories because they are not known or small
uses the range of DN values in each training
set to define sub-spaces, often called decision regions
for each class
a decision region is usually bounded by the
maximum and minimum DN values of each class in
each band calculated from the training set
if an unknown pixel lies in a decision region of a
particular class, it will be assigned to that class e.g.
pixel p
if it is placed outside all decision regions, it remains
unknown
•each class type defines a spectral box
•note that some boxes
overlap even though the
classes are spatially
separable
•this is due to band
correlation in some
classes
•can be overcome by
customising boxes
the parallelepiped classifier is computationally
efficient, however some decision regions of different
classes may overlap
in such cases , unknown pixels falling in the
overlap regions are classified as 'not sure' or assigned
to one of the overlapping classes
the method may not be very accurate, as the
parallelepipeds are formed based on DN ranges that
may not be representative of a class
   22
clijlckijk BVBVDist  
• all pixels are classified to
the nearest class unless a
standard deviation or distance
threshold is specified, in
which case some pixels may
be unclassified if they do not
meet the selected criteria
applies a probability model to determine the
decision regions
each pixel is evaluated and assigned to the class
of which it has the highest probability of being a
member
it assumes that the DN values of the training
set for each class in each band are normally
distributed, otherwise it can not be applied
the probability of a pixel belonging to each of a
predefined set of m classes is calculated based
on a normal probability density function, and
the pixel is then assigned to the class for which
the probability is the highest probability
classified images require post-processing to
evaluate classification accuracy and to generalize
classes for export to image-maps and vector GIS
post classification can be used to:
-calculate class statistics and confusion matrices
-apply majority or minority analysis to classification
Images
determines the quality of the information
derived from remotely sensed data
accuracy assessment is determined by selecting
a sample of pixels from the thematic map
(classified image) and checking their labels against
classes determined from reference data (ground
truth) desirably gathered during site visits
from these checks the percentage of pixels
from each class in the image labeled correctly
by the classifier can be estimated, along with
the proportions of pixels from each class
erroneously labeled into every other class
the results are then expressed in tabular
form, often referred to as a confusion or
error matrix
the matrix establishes the level of errors due to
omission (exclusion error), commission (inclusion
error), and can tabulate an overall total accuracy
the error matrix lists the number of pixels found
within a given class
the rows list the pixels classified by the image
software and the columns list the number of pixels
in the reference data (or reported from field data)
omission error calculates the probability of
a pixel being accurately classified; it is a
comparison to a reference
commission determines the probability
that a pixel represents the class for which it
has been assigned
the total accuracy is measured by calculating
the proportion correctly classified pixel
relative to the total tested number of pixels
(Total = total correct/total tested).

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Digital image processing

  • 1.
  • 2. visual image interpretation techniques have certain disadvantages and may require extensive training and are labor intensive here, the spectral characteristics are not fully evaluated because of the limited ability of the eye to discern tonal values and analyze the spectral changes if the data are in digital mode, the remote sensing data can be analysed using digital image processing techniques and such a database can be used in raster GIS
  • 3. in applications where spectral patterns are more informative, it is preferable to analyse digital data rather than pictorial data the use of computer-assisted analysis techniques permits the spectral patterns in remote sensing data to be more fully examined it also permits the data analysis process to be largely automated, providing cost advantages over visual interpretation techniques
  • 4. however, computers are also limited in their ability to interpret spatial patterns, therefore visual and numerical techniques complement each other
  • 5. 1) Preprocessing 2) Image Registration 3) Image enhancement 4) Image filtering 5) Image transformation 6) Image classification
  • 6. remote sensing images in their raw form as received from remote sensors may be distorted or contain deficiencies diminish the accuracy of the information extracted and reduce the utility of the data the correction of deficiencies and removal of flaws present in the data through some methods are termed as pre-processing which is usually required prior to image interpretation and analysis
  • 7. the type of preprocessing required for an image depends on the quality of the image and the purpose of the use of the data, and varies widely among sensors 1) Geometric correction 2) Radiometric correction 3) Atmospheric correction
  • 8. the transformation of a remotely sensed image into a map with a scale and projection properties  remove geometric distortions caused by several factors  georeference the image to a particular projected map coordinate system Type of errorSources of error altitude, attitude, scan-skew mirror, scan velocity Platform instability earth rotation, map projectionScene effect Mirror sweepSensor effect panorama, perspectiveScene and sensor effect
  • 9. the pixel value in the corrected image must be recalculated based on the pixel values surrounding the transformed position in the original image  three methods: nearest neighbor, bilinear interpolation and cubic convolution
  • 10.
  • 11. environmental monitoring often requires the comparison of images taken at different times or geographical locations the radiance measured by a remote sensor over a particular feature is affected by changes in scene illumination, atmospheric conditions, viewing geometry, sensor response properties and other factors
  • 12. data must be corrected so it accurately represent the reflected or emitted radiation measured by the sensor the DN have been directly used to statistically classify cover types, identify terrain features, mosaic images or rationing  the results of such analyses are questionable because the digital numbers do not quantitatively represent any real physical feature
  • 13. it is therefore necessary to first convert the digital data (digital numbers ) into physically meaningful values such as radiance and reflectance so that they can be used in further analysis  one of the most important radiometric data processing activity involved in many quantitative applications
  • 14. B1. DN-to-radiance conversion  pixel values (DN values) in an image are usually a linear transformation of the physical quantity of spectral radiance measured by the sensor to fit into the range of bits e.g. 8-bit or 12-bit
  • 15. radiance is a measure of the radiant energy given out by an object and measured by a remote sensor spectral radiance (L) is defined as the energy within a wavelength band radiated by a unit area per unit solid angle of measurement
  • 16. radiance depends on the illumination (both its intensity and direction), the orientation and position of the target and the path of the light through the atmosphere DN -to -radiance conversion is useful when comparing the actual radiance measured by different sensors e.g. ETM+ versus OLI when establishing quantitative relationships between image data and ground measurements e.g. water quality and plant biomass data
  • 17. B2. Radiance-to-reflectance conversion reflectance is the ratio of the amount of light leaving a target to the amount of light striking the target oit is a property of the material being observed reflectance is defined by the following formula: where, E = irradiance in mW/cm2 at the top of atmosphere, α= solar elevation angle available in the header file of CCT
  • 18. as reflectance is often used in extracting biophysical information, such as deriving vegetation index values (e.g. NDVI), it is useful to convert the spectral radiance measured by the sensor to the apparent reflectance or TOA (Top of the Atmosphere) planetary reflectance TOA reflectance is the total spectral reflectance at the sensor from both target and atmosphere
  • 19. the main advantage of this conversion is to adjust the images to a theoretically common illumination condition, so there should be less variation between scenes from different dates and from different sensors useful for image classification, color balancing, and mosaicking the process involves two steps: a)convert the DN value to the TOA radiance based on the sensor properties (i.e. gain/bias or LMAX/LMIN) b)convert the TOA radiance to TOA reflectance based on Sun elevation and acquisition date
  • 20. apparent reflectance is a ratio and its native output range is 0-1, but for display purposes the ratio is multiplied by 255, so the output is stretched from 0-1 to 0-255
  • 21. B3. Cosmetic Operations includes 2 topics: 1) the correction of digital images containing either partially or entirely missing scan lines (line drop) it is overcome by replacing the zero value by the mean values of the pixels of the previous and the following line 2) the correction of images because of destripping of the imagery because sometimes detector recorded irradiance (reflected) for the same object may differ
  • 23. B4. Random Noise Removal image noise is any unwanted disturbance in image data that is due to limitations in the sensing and data recording process characterised by nonsystematic variations in gray levels from pixel to pixel called bit errors such a noise is often referred to as being 'spiky' in character and it causes images to have a 'salt and pepper' or snowy appearance noise can be identified by comparing each pixel in an image with its neighbors
  • 24. if the difference between a given pixel value and its surrounding values exceeds an analyst specified threshold the pixel is assumed to contain noise the noisy pixel value can then be replaced by the average of its neighboring values
  • 25. images taken at different times of year or times of day are likely illuminated by the Sun at different angles the solar elevation angle decreases from summer to winter for the same sensor and the same location B5. Sun elevation correction
  • 26. therfore, the Sun elevation correction is applied  involves normalising the images acquired under different solar elevation angles to the zenith using the equation: Lλ is the corrected radiance value α is the sun elevation angle
  • 27. scattering effect increases the signal value (bias) the presence of haze, fog, or atmospheric scattering, there always exists some kind of unwanted signal value called bias if the data is free from atmospheric scattering, the best fitting line should pass through the origin, which is usually not the case
  • 28. image registration is the exact pixel-to-pixel matching of two different images or matching of one image to a map rectification is the process by which the geometry of an image area is made planimetric involves relating GCP pixel coordinates (row and column) with map coordinate counterparts each pixel is referenced in degrees or meters in a standard map projection
  • 29. whenever accurate data, direction and distance measurements are required. geometric rectification is required
  • 30. the major causes of low contrast of the image: low sensitivity of the detectors, weak signal of the objects present on the earth surface, similar reflectance of different objects and environmental conditions at the time of recording the human eye is poor at discriminating the slight radiometric or spectral differences that may characterize the features 3. Image enhancement Techniques
  • 31. the main aim of digital enhancement is to amplify these slight differences for better clarity of the image scene for specific applications i.e. it increases the separability (contrast) between the interested classes or features
  • 32. Examples of image enhancement operations: -band combinations -pan-sharpening -contrast stretching -spatial filtering -rationing -PCA broadly, the enhancement techniques are categorized as point operations and local operations
  • 33. 3.1 Band combination different false color composites may be suitable for identifying different types of objects: a false color composite made of mid-infrared, near infrared and green bands may help differentiate different forest types and discern difference in soil moisture content
  • 34. 3.2 Pan-sharpening increasing the spatial resolution of a multispectral image with a higher-resolution panchromatic image  uses spatial information in the higher resolution panchromatic band and spectral information in the lower-resolution multispectral bands to produce a high resolution multiband image
  • 35. 3.3 Contrast stretching enlarging the tonal distinction between different features improve the contrast in an image by expanding the narrow range of brightness (DN) values in the image over a wider range of values or over the entire brightness range of the display medium (such as computer screens)
  • 36. the distribution of DN values in a histogram of remote sensing imagery is often unimodal
  • 37.
  • 38. 3.4 Spatial filtering using spatial filters to detect, sharpen (enhance) or smooth (suppress) specific features in an image based on their spatial frequency spatial frequency refers to the frequency of change in DN values per unit distance along a particular direction in the image  images with high spatial frequency are having areas where changes occur in very close proximity, while when changes occur over large distances have low spatial frequencies
  • 39. a scene with small details and sharp edges contains more high spatial frequency information than one composed of large coarse features in spatial filtering operation each pixel is changed by a function of the DN values of pixels in its neighborhood  it calculates the focal sum statistic for each pixel of the input image using a weighted kernel
  • 40. a kernel is an array of coefficients or weights of a few pixels in dimension (e.g. 3x 3 or 5x 5) usually used as a moving window spatial filtering operation moves pixel by pixel, multiplies the pixel values within the neighborhood by the corresponding coefficients or weights in the kernel, sums all the resulting products and replaces the central pixel by the sum the calculation is repeated until the entire image is filtered and a new image is generated
  • 41. this process is also called convolution
  • 42. highlight low spatial frequency features, reduce the local variation and generally serve to smooth the image
  • 43. enhance high spatial frequency features, increase smaller detail and generally serve to sharpen the image
  • 44. edge detection filters enhance and delineate linear features such as roads, linear geological structures and boundaries of area features different from high pass filters, they preserve both low- and high-frequency components of an image
  • 45. the derivation of new image by means of two or more band combinations based on the arithmetic operations, mathematical statistics and fourier transformations the resulting image may well have properties that make it more suited to a particular purpose than the original
  • 46. 4.1 Band ratioing  divide pixel values in one spectral band by the corresponding values in another band on a pixel-by- pixel basis ratio images tend to carry the 'true' spectral characteristics of features that are not affected by variations in scene illumination conditions caused by topographical slope, aspect, shadows or seasonal changes
  • 47. Examples: a ratio image of R/NIR, would produce ratios much smaller than 1.0 for vegetation, and ratios around 1.0 for soil and water a ratio of mid-IR band (e.g, ETM+ Band 5) and green band (e.g., ETM+, Band 2) may be used to determine moisture contents ratio image
  • 48.
  • 49. grey scale from band ratio 5/7 (Landsat ETM+) showing clay mineralization in white pixels, and vegetation appears white along the drainages
  • 50. a ratio of red band (e.g., ETM+, Band3 ) and mid- IR band (e.g., ETM+ Band7) may reveal differences in water turbidity a ratio of red band and blue band may help in the detection of ferric iron-rich rocks in general, the weaker the correlation between the bands, the higher the information content of the ratio image
  • 51. band ratio values generally vary considerably from one region to another or from one season to another, which makes comparisons across regions or overtime rather difficult therefore, more complex ratios have been developed in order to overcome these difficulties  Example: NDVI (Normalized Difference Vegetation Index) is widely used for studying vegetation dynamics, assessing biomass, estimating crop yields, monitoring drought and predicting hazardous fire zones
  • 52. the NDVI is bounded ratio that ranges between -1 to +1 clouds, water and snow have negative NDVI since they are more reflective in visible than near IR wave lengths soil and rock have a broadly similar reflectance giving NDVI close to '0‘ active vegetation has a positive NDVI, typically between 0.1 and 0.6 indicating increased photosynthetic activity and a greater density of the canopy
  • 53.
  • 54. 4.2 Principal component analysis various wavelength bands in multispectral image data may appear similar and contain the same information due to similarities of the spectral response of the observed features in those bands  such multispectral images are said to be highly correlated inter-band correlation leads to redundancies in the data that can be reduced by Principal Components Analysis (PCA)
  • 55. PCA identify similarities and differences within a dataset and transform a correlated dataset to a new data set without correlations thus, PCA help in producing images that are more interpretable than original ones and increase the computational efficiency of subsequent image analysis
  • 56. the first principal component in the data (PC1) represents the direction where there is the most variance and where the data are most spread out the second principal component in the data (PC2) is the line perpendicular to PC1, and passing through the mean of the data distribution
  • 57. PC images with large percentages of the scene variance provide significant information about the observed features, while those with low variances represent noise, and provide little useful information the principal component images that contain most of the variance in the original image data, means that they explain nearly all of the variance in the data, and the other PC images can be can be ignored as they account for a very low percentage
  • 58.
  • 59. image classification involves automat extraction of different types of ground features from an image it is a process of categorizing pixels of an image, normally a multispectral or hyperspectral image into different classes based on the spectral information represented by the DN values in one or more spectral bands purpose: land use and land cover (LULC), vegetation types, geologic terrains, mineral exploration
  • 60. the result is a thematic map describing the spatial distribution of various land cover classes (such as water, vegetation and soil) in an easy world, all “Limestone” pixels, for example, would have exactly the same spectral signature, then we could just say that any pixel in an image with that signature is limestone we’d do the same for soil, etc. and end up with a map of classes
  • 61.
  • 62.
  • 63. -proportion of the m classes within a pixel (e.g., 10% bare soil, 10% shrub, 80% forest) A- Pixel based classification:
  • 64. object-oriented classification techniques allow the analyst to decompose the scene into many relatively homogenous image objects (referred to as patches or segments) the various statistical characteristics of these homogeneous image objects in the scene are then subjected to traditional statistical or fuzzy logic classification usually used for the analysis of high-spatial- resolution imagery (e.g. 1m m IKONOS and 0.61 m QuickBird).
  • 65. an algorithm automatically group pixels with similar spectral characteristics (means, standard deviations, covariance matrices, correlation matrices, etc.) into unique clusters according to some statistically determined criteria the analyst then re-labels and combines the spectral clusters into information classes Methods to Classification
  • 66. Digital Image  the analyst requests the computer to examine the image and extract a number of spectrally distinct clusters… Spectrally Distinct Clusters Cluster 3 Cluster 5 Cluster 1 Cluster 6 Cluster 2 Cluster 4
  • 67. Saved Clusters Cluster 3 Cluster 5 Cluster 1 Cluster 6 Cluster 2 Cluster 4 Output Classified Image Unknown Next Pixel to be Classified
  • 68. Conif. Hardw. Water Land Cover Map Legend Water Water Conifer Conifer Hardwood Hardwood Labels  the analyst determines the ground cover for each of the clusters…
  • 69. Advantages  requires no prior knowledge of the region  human error is minimized Disadvantages  classes do not necessarily match informational categories of interest  limited control of classes and identities  distance measures are used to group or cluster brightness values together  euclidean distance between points in space is a common way to calculate closeness
  • 70. involves using pixels of known classes to identify pixels of unknown classes it requires an analyst first to choose sample pixels in the image that are representative of specific classes based on fieldwork, interpretation of aerial photographs and large scale maps, personal knowledge or a combination o f these methods these samples of known classes are called training sets, also known as testing sets or input classes
  • 71. a class signature is then generated for the selected training sets that describe the spectral characteristics of each class in all spectral bands each pixel in the image is then evaluated against each class signature, and assigned to the class it resembles most a training set for a particular class is usually drawn from pixels in multiple areas determined by the analyst to represent that class, and should capture both the mean and variability of the class as a whole
  • 72.
  • 73. the better the training set represents the spectral variation of the class, the more accurate the classification results for an n-band image, a training set for a given class should contain at least 10*n pixels so that the spectral response pattern of the class can be reliably characterized the number of training sets depends on the nature of the classes and the complexity of the study area
  • 74. • training areas are digitized polygons of the selected pixels Digital Image The computer then creates... Mean Spectral Signatures Known Conifer Area Known Water Area Known Deciduous Area Conifer Deciduous Water
  • 76. Advantages  analyst has control over the selected classes tailored to the purpose  has specific classes of known identity  can detect serious errors in classification if training areas are misclassified  Disadvantages  training data are usually tied to informational categories and not spectral properties  training data selected may not be representative  selection of training data may be time consuming  may not be able to recognize special or unique categories because they are not known or small
  • 77. uses the range of DN values in each training set to define sub-spaces, often called decision regions for each class a decision region is usually bounded by the maximum and minimum DN values of each class in each band calculated from the training set if an unknown pixel lies in a decision region of a particular class, it will be assigned to that class e.g. pixel p if it is placed outside all decision regions, it remains unknown
  • 78.
  • 79. •each class type defines a spectral box •note that some boxes overlap even though the classes are spatially separable •this is due to band correlation in some classes •can be overcome by customising boxes
  • 80. the parallelepiped classifier is computationally efficient, however some decision regions of different classes may overlap in such cases , unknown pixels falling in the overlap regions are classified as 'not sure' or assigned to one of the overlapping classes the method may not be very accurate, as the parallelepipeds are formed based on DN ranges that may not be representative of a class
  • 81.    22 clijlckijk BVBVDist   • all pixels are classified to the nearest class unless a standard deviation or distance threshold is specified, in which case some pixels may be unclassified if they do not meet the selected criteria
  • 82. applies a probability model to determine the decision regions each pixel is evaluated and assigned to the class of which it has the highest probability of being a member it assumes that the DN values of the training set for each class in each band are normally distributed, otherwise it can not be applied
  • 83. the probability of a pixel belonging to each of a predefined set of m classes is calculated based on a normal probability density function, and the pixel is then assigned to the class for which the probability is the highest probability
  • 84. classified images require post-processing to evaluate classification accuracy and to generalize classes for export to image-maps and vector GIS post classification can be used to: -calculate class statistics and confusion matrices -apply majority or minority analysis to classification Images
  • 85.
  • 86. determines the quality of the information derived from remotely sensed data accuracy assessment is determined by selecting a sample of pixels from the thematic map (classified image) and checking their labels against classes determined from reference data (ground truth) desirably gathered during site visits
  • 87. from these checks the percentage of pixels from each class in the image labeled correctly by the classifier can be estimated, along with the proportions of pixels from each class erroneously labeled into every other class the results are then expressed in tabular form, often referred to as a confusion or error matrix
  • 88.
  • 89. the matrix establishes the level of errors due to omission (exclusion error), commission (inclusion error), and can tabulate an overall total accuracy the error matrix lists the number of pixels found within a given class the rows list the pixels classified by the image software and the columns list the number of pixels in the reference data (or reported from field data) omission error calculates the probability of
  • 90. a pixel being accurately classified; it is a comparison to a reference commission determines the probability that a pixel represents the class for which it has been assigned the total accuracy is measured by calculating the proportion correctly classified pixel relative to the total tested number of pixels (Total = total correct/total tested).