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Merge pull request #9961 from pushkalkatara:patch-1
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@ -66,7 +66,7 @@ Applications](http://szeliski.org/Book/) by Richard Szeliski and to *LearningOpe
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@note
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@note
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Remember that a 2D Gaussian can be represented as :
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Remember that a 2D Gaussian can be represented as :
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\f[G_{0}(x, y) = A e^{ \dfrac{ -(x - \mu_{x})^{2} }{ 2\sigma^{2}_{x} } + \dfrac{ -(y - \mu_{y})^{2} }{ 2\sigma^{2}_{y} } }\f]
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\f[G_{0}(x, y) = A e^{ \dfrac{ -(x - \mu_{x})^{2} }{ 2\sigma^{2}_{x} } + \dfrac{ -(y - \mu_{y})^{2} }{ 2\sigma^{2}_{y} } }\f]
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where \f$\mu\f$ is the mean (the peak) and \f$\sigma\f$ represents the variance (per each of the
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where \f$\mu\f$ is the mean (the peak) and \f$\sigma^{2}\f$ represents the variance (per each of the
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variables \f$x\f$ and \f$y\f$)
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variables \f$x\f$ and \f$y\f$)
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### Median Filter
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### Median Filter
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