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Ucr gaussian software
Ucr gaussian software







  1. #Ucr gaussian software code
  2. #Ucr gaussian software download
  3. #Ucr gaussian software windows

All coordinate values must be greater than zero. When calculating the kernel elements, the coordinate values expressed by x and y should reflect the distance in pixels from the middle pixel.

ucr gaussian software

Ladybird: Gaussian Kernel 13×13 Weight 9.5 Note: The formula’s implementation expects x and y to equal zero values when representing the coordinates of the pixel located in the middle of the kernel. y Representing the vertical offset or row and x represents the horizontal offset or column. x, y – The variables referenced as x and y relate to pixel coordinates within an image.

ucr gaussian software

The value of Euler’s number has been defined as a mathematical constant equating to 2.71828182846.

  • e – The formula references a lower case e symbol.
  • This symbol simply represents a threshold or factor value, as specified by the user.
  • σ – The lower case version of the Greek alphabet letter Sigma.
  • The mathematical constant defined as 22 / 7.
  • π – Pi, one of the better known members of the Greek alphabet.
  • This value forms part of a Kernel, representing a single element.
  • G(x y) – A value calculated using the Gaussian Kernel formula.
  • The symbols forming part of the Gaussian Kernel formula are described in the following list: The formula contains a number of symbols, which define how the filter will be implemented. The Gaussian Kernel formula can be expressed as follows:

    #Ucr gaussian software code

    Once the method in which the formula operates has been grasped the actual code implementation becomes straight forward. The formula implemented in calculating Gaussian Kernels can be implemented in C# source code fairly easily. The image below is screenshot of the Gaussian Kernel Calculator sample application in action: When desired, users are able to save blurred/filtered images to the local file system by clicking the Save Image button. Users are able to select source/input image from the local file system by clicking the Load Image button. The sample application has the ability to provide the user with a visual representation implementing the calculated kernel value blurring. Prey Mantis: Gaussian Kernel 13×13 Weight 13 Lower values assigned to the Weight value has the expected result of less blurring being evident in output images. In a similar fashion to the Kernel size value, the Weight value provided when generating a Kernel results in smoother/more blurred images when specified as higher values.

    ucr gaussian software

    Kernel Sizes being specified as lower values result in the output image reflecting a lesser degree of blurring. When higher values are specified in setting the Kernel Size, the resulting output image will reflect a greater degree of blurring. In the sample application and related sample source code when referring to Kernel Size, a reference is being made relating to the physical size dimensions of the kernel/ matrix used in convolution. Calculation results are influenced through user specified options in the form of: Kernel Size and Weight.

    #Ucr gaussian software windows

    The sample application is a Windows Forms based application which provides functionality enabling users to generate/calculate Gaussian Kernels.

    ucr gaussian software

    #Ucr gaussian software download

    This article is accompanied by a sample source code Visual Studio project which is available for download hereĪ Sample Application forms part of the accompanying sample source code, intended to implement the topics discussed and also provides the means to replicate and test the concepts being illustrated. This article’s discussion spans from exploring concepts in theory and continues on to implement concepts through C# sample source code. This purpose of this article is to explain and illustrate in detail the requirements involved in calculating Gaussian Kernels intended for use in image convolution when implementing Gaussian Blur filters.









    Ucr gaussian software