2015
DOI: 10.5120/ijca2015906196
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Image Enhancement based Improved Multi-scale Hessian Matrix for Coronary Angiography

Abstract: The coronary angiography image is easy to be affected by many factors, such as vascular thickness varied huge, complex background noise, uneven illumination intensity and so on. The coronary angiography image is more difficult to deal with compared with other similar medical images. By using Hessian matrix multi-scale vascular detection method, the vicinity of blood vessels will yield a lot of background noise, and the small tiny blood vessels become blurred or even lost, which seriously affect the experiment … Show more

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Cited by 8 publications
(4 citation statements)
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“…Chen and his team have implemented a CCA enhancement method based on an improved multi-scale Hessian matrix combined with morphological top-hat operation [15]. In order to calculate Hessian matrix, it is required to obtain the derivative images of the angiography images to be processed.…”
Section: E Visual Assessment Of Motion Stabilization Methodsmentioning
confidence: 99%
See 1 more Smart Citation
“…Chen and his team have implemented a CCA enhancement method based on an improved multi-scale Hessian matrix combined with morphological top-hat operation [15]. In order to calculate Hessian matrix, it is required to obtain the derivative images of the angiography images to be processed.…”
Section: E Visual Assessment Of Motion Stabilization Methodsmentioning
confidence: 99%
“…Further, it has the capability of reducing the noise as an added advantage. An improved multi-scale Hessian matrix combined with morphological top-hat operation has been implemented in resent research study to enhance angiography [15]. The main objective of this study was to suppress non-vascular structure and improve the profile of small tiny blood vessels recorded in angiography.…”
Section: Related Workmentioning
confidence: 99%
“…Hessian‐matrix can be applied in many fields [36–38]. The Hessian‐matrix of an image is defined as: H(x,y,σ)=[]Lxxfalse(x,y,σfalse)Lxy(x,y,σ)Lxyfalse(x,y,σfalse)Lyy(x,y,σ),\begin{equation} H(x,y,\sigma ) = {\left[ { \def\eqcellsep{&}\begin{array}{*{20}{c}}{L_{xx}}(x,y,\sigma )&\quad {{L_{xy}}(x,y,\sigma )}\\[7pt] {{L_{xy}}(x,y,\sigma )}&\quad {{L_{yy}}(x,y,\sigma )} \end{array} } \right]}, \end{equation}where Lxx(x,y,σ)${L_{xx}}(x,y,\sigma )$ is the convolution of the Gaussian second order derivative 2/x2g(σ)${{\partial ^2}}/{\partial {x^2}}g(\sigma )$ with image I at point false(x,yfalse)$(x,y)$, and similarly for Lxy(x,y,σ)${L_{xy}}(x,y,\sigma )$ and Lyy(x,y,σ)${L_{yy}}(x,y,\sigma )$.…”
Section: The Proposed Approachmentioning
confidence: 99%
“…Hessian-matrix can be applied in many fields [36][37][38]. The Hessian-matrix of an image is defined as:…”
Section: Multi-scale Fractional-order Hessian Matrixmentioning
confidence: 99%