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The Deconvolution Module for Image-Pro Plus & Image-Pro Discovery
Obtaining clear images from a Z-stack has been a challenge for microscopists.
The SharpStack add-on module for Image-Pro Plus and Image-Pro Discovery
meets the challenge by extracting clear, sharp images from a stack of
hazy planes.
Unlike other deconvolution solutions, SharpStack integrates seamlessly
with image capture, 2D processing, analysis and reporting within the world's
most popular image analysis software, Image-Pro Plus, as well as with
the new Image-Pro Discovery.
With SharpStack, nearest neighbor, no neighbor, and inverse algorithm
functions are employed to easily sharpen one or all planes from a Z-stack.
Elucidating 3D Structures
Cells and tissues are three-dimensional structures, so the observed image
at the focal plane contains information from the plane on which the microscope
is focused as well as "out-of-focus" contributions from other
parts of the specimen above and below the plane of focus. Due to these
"out-of-focus" contributions, interpretation of the 3D structure
of the biological specimen is hampered in optical imaging. The image at
a given focal plane is a poor representation of a true section through
the thick specimen. To remedy these problems and produce more reliable
3D data, two methods are widely employed: confocal microscopy and digital
deconvolution.
Confocal Microscopy
A confocal microscope uses the pinhole aperture to restrict the "out-of-focus"
flare reaching a single detector, the photomultiplier tube (PMT). Because
of the pinhole aperture, all the fluorescence signal collected by the
objective lens is not used. In order to increase the signal, increased
excitation laser intensity is used, but this will often introduce photobleaching
and photodamage. Another disadvantage of confocal microscopy is its relatively
high cost.
Why Use Digital Deconvolution?
Unlike the confocal configuration described above, digital deconvolution
microscopy uses the entire fluorescence signal collected by the objective
lens without using pinhole to deliver the emitted light to 2D high-sensitivity
CCD cameras. The "out-of-focus" flare introduced into the imaging
at different optical sections with its subsequent image degradation is
reversed by computer deconvolution through the use of a pointspread function
(PSF) of the imaging system! By modeling the microscope optics as a linear
and shift-invariant system, the PSF can be used to describe the transformation
of any image by the microscope. A typical fluorescence microscope image
can be:
[measured image] = [PSF] * [desired image]
where '*' symbol represents the mathematical operation of convolution.
The deconvolution (*-1), the mathematical inverse of convolution can be
represented as:
[desired image] = [measured image] (*-1) [PSF] The goal of deconvolution
is to solve the equation for the desired image.
Digital Deconvolution Methods
The Inverse Filter is a one-step non-iterative approach based upon inverse
filtering theory. The deterministic blurring as a convolution of the image
with the point spread function can be modeled. In the frequency domain
a convolution transforms into a multiplication of the Fourier transform
of the sample with the optical transfer function. The optical transfer
function (OTF) is the Fourier transform of the point spread function.
The inverse filter then accomplishes image restoration by dividing the
Fourier transform of the image by the OTF.
The Nearest Neighbor algorithm works by deconvolving one image slice
at a time. It uses information from image slices that reside above and
below the image slice that is being processed. The precise increment slice
position from the measured slice is user selectable. If the slices are
chosen judiciously, this approximation will produce results very close
to the inverse filter method but takes much less time.
The No Neighbor method uses the information from each single slice to
construct a 2D PSF. This is the fastest but may not be as representative
of the sample as the other methods.
Inverse filter, nearest neighbor, and no neighbor algorithm functions
are all included in SharpStack.
SharpStack System Requirements
· Image-Pro Plus version 4.5 or higher or Image-Pro Discovery
· Pentium III CPU, running at 450 Mhz or higher
· Microsoft Windows 98/ME/NT/2K
· 256 MB of RAM (512 MB recommended)
· 3 GB disk drive with available disk space for installation with
additional space to accomodate four times the image size with four bytes/pixel
· Color monitor displaying 16-bit high color (24 or 32- bit color
preferred)
AutoDeblur Gold WF (wide field only)
AutoDeblur Gold CF (confocal only)
AutoDeblur Gold CWF (wide field and confocal)
No-neighbor, nearest-neighbor and inverse filter algorithms provide excellent
results in most microscopy applications (even when applied to confocal
images). These have been integrated seamlessly within Image-Pro Plus &
Image-Pro Discovery for fast and easy implementation.
For advanced users who wish to take advantage of the latest technology
in deconvolution, AutoQuant's AutoDeBlur Gold Series provides state-of-the-art
constrained iterative approaches and algorithms specifically tailored
for confocal microscopy. Media Cybernetics provides these products worldwide
through our expansive dealer network.
- Uses AutoQuant Imaging's proprietary high-speed blind deconvolution
algorithm
- Uses a constrained iterative method
- Retains quantitative accuracy
- Requires no input of microscope or image parameters, including Point
Spread Function
- Processes selected sub-region for a quick preview or adjustment
- Saves every iteration for review, allowing user to scroll through
results of each iteration
- Toggles between original and result of any individual iteration
- Selects and/or Saves any iteration, or sequence of iterations
- Performs additional iterations without starting over (for individual
channels)
- Processes individual color channels or image intensities as well
as multiple wavelengths/dyes
- Overlays different iterations from multiple channels
- Can restore features at sub-pixel resolution · Automatic processing
of a sequence of 2D images (time lapse)
- Suppresses noise
- Offers special algorithms for processing confocal data: XZ / YZ slices
and 1D (z-axis)
- Processes selected sub-region for a quick preview or adjustment
- Accepts vendor specific and common file formats
- Corrects for depth attenuation and photo bleaching
- Data correction for bias level and flat-field non-uniformities
- No limit on size of data sets
- 3D viewing package with orthogonal projections and slices
- Batch processing and Time Lapse data
Pig cerebellum image deconvolved using the inverse filter
algorithm.
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