CN105809703A - Adhesion hemocyte image segmentation method based on improved fractional differential and graph theory - Google Patents
Adhesion hemocyte image segmentation method based on improved fractional differential and graph theory Download PDFInfo
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Abstract
本发明涉及一种基于改进的分数阶微分及图论的粘连血细胞图像分割方法,首先针对血细胞图像模糊及对比度不高的现象,将形态学去噪和改进的类圆形掩膜算子的分数阶微分算法结合起来对血细胞图像进行预处理,所述改进的分数阶微分算法在滤除血细胞图像的染色污染和颗粒噪声的同时较好地保留了细胞边缘细节;接着用分水岭算法对预处理过的图像进行初分割,把过分割区域映射为节点;最后用改进的图论最小生成树(MST)算法对步骤S2得到的细胞图像进行再分割。本发明能够提高了细胞图像中粘连细胞分割的精度。
The invention relates to an image segmentation method of cohesive blood cells based on improved fractional differential and graph theory. Firstly, aiming at the phenomenon of blurred blood cell images and low contrast, the score of morphological denoising and improved quasi-circle mask operator is The improved fractional differential algorithm preprocesses the blood cell image, and the improved fractional differential algorithm preserves the cell edge details while filtering out the staining pollution and particle noise of the blood cell image; then uses the watershed algorithm to preprocess the image Initially segment the image, and map the over-segmented region into nodes; finally, use the improved graph theory minimum spanning tree (MST) algorithm to re-segment the cell image obtained in step S2. The invention can improve the segmentation accuracy of the cohesive cells in the cell image.
Description
技术领域technical field
本发明涉及医学图像分割技术领域,特别是一种基于改进的分数阶微分及图论的粘连血细胞图像分割方法。The invention relates to the technical field of medical image segmentation, in particular to an image segmentation method of cohesive blood cells based on improved fractional differential and graph theory.
背景技术Background technique
细胞是一切生命体的基本组成单位。近些年发展迅速的生物医学的一个重要方向就是通过细胞的识别、计数及纹理图像是否发生畸变来诊断疾病。而能否对细胞图像的数据进行准确地分析,关键取决于能否准确地分割细胞图像。Cells are the basic building blocks of all living organisms. An important direction of biomedicine, which has developed rapidly in recent years, is to diagnose diseases by identifying and counting cells and whether the texture image is distorted. Whether the cell image data can be analyzed accurately depends on whether the cell image can be segmented accurately.
基于图论的分割方法是近些年来国内外研究的热点,2006年Sharon等在《Nature》上提出的一种基于图方法的至上而下的分层分割方法,分割结果精准且效率高。Vanhamel等提出了基于图论的非线性多尺度彩色图像分割算法;胡学刚等提出基于图论和归一化的分割准则,并把对数字图像处理模型(LIP模型)应用到图像处理中;叶伟等结合Mumford—Shah理论,提出了一种优化方法,通过考虑图像中区域间的结合程度以及各区域的几何性质,计算区域间基于结合度的权值并将其加入到最小生成树的图像分割方法;Zhang等人提出分水岭和图论结合的图像分割方法。AnnaFabijanska等人提出了一种基于图论的最小生成树的改进算法,该算法通过减少图中的顶点数从而提高图像分割的速度。BiplabBanerjee等人提出了一种基于图论的最小生成树的算法的基础上结合聚类算法以及改进的Mean-Shift算法对多光谱卫星图像进行分割。另外,Felzenszwalb和Huttenlocher(简称FH)提出了“小而并之”的的合并准则,进行最小生成树分割算法的改进,该方法效率较高,能够部分地根据不同的图像特性进行不同分割。但是它也有自身的缺点,算法中预设的k值难以有效地人为控制,若其值越大,将产生过合并现象;如若过小,将不能有效抑制小区域的生成,将产生较多的冗余区域。本文就以FH算法为基础进行改进。The segmentation method based on graph theory has been a research hotspot at home and abroad in recent years. In 2006, Sharon et al. proposed a top-down hierarchical segmentation method based on graph method in "Nature". The segmentation results are accurate and efficient. Vanhamel et al. proposed a nonlinear multi-scale color image segmentation algorithm based on graph theory; Hu Xuegang et al. proposed a segmentation criterion based on graph theory and normalization, and applied the digital image processing model (LIP model) to image processing; Ye Wei Combined with Mumford-Shah theory, proposed an optimization method, by considering the degree of combination between regions in the image and the geometric properties of each region, calculate the weight based on the degree of combination between regions and add it to the image segmentation of the minimum spanning tree Methods; Zhang et al. proposed an image segmentation method combining watershed and graph theory. AnnaFabijanska et al. proposed an improved algorithm of minimum spanning tree based on graph theory, which improves the speed of image segmentation by reducing the number of vertices in the graph. Biplab Banerjee et al. proposed a minimum spanning tree algorithm based on graph theory, combined with a clustering algorithm and an improved Mean-Shift algorithm to segment multispectral satellite images. In addition, Felzenszwalb and Huttenlocher (referred to as FH) put forward the "small and combined" merging criterion to improve the minimum spanning tree segmentation algorithm. This method has high efficiency and can partially perform different segmentations according to different image characteristics. However, it also has its own disadvantages. The preset k value in the algorithm is difficult to be effectively controlled artificially. If the value is too large, over-merging will occur; if it is too small, it will not be able to effectively suppress the generation of small areas, and more redundant area. This paper improves on the basis of FH algorithm.
发明内容Contents of the invention
有鉴于此,本发明的目的是提出一种基于改进的分数阶微分及图论的粘连血细胞图像分割方法,提高了细胞图像中粘连细胞分割的精度。In view of this, the object of the present invention is to propose a method for segmenting cohesive blood cell images based on improved fractional differential and graph theory, which improves the precision of cohesive cell segmentation in cell images.
本发明采用以下方案实现:一种基于改进的分数阶微分及图论的粘连血细胞图像分割方法,包括以下步骤:The present invention is realized by the following scheme: a method for segmenting cohesive blood cell images based on improved fractional differential and graph theory, comprising the following steps:
步骤S1:针对血细胞图像模糊及对比度不高的现象,将形态学去噪和改进的类圆形掩膜算子的分数阶微分算法结合起来对血细胞图像进行预处理,所述改进的分数阶微分算法在滤除血细胞图像的染色污染和颗粒噪声的同时较好地保留了细胞边缘细节;Step S1: Aiming at the blurred and low-contrast phenomenon of the blood cell image, the blood cell image is preprocessed by combining the morphological denoising and the improved fractional order differential algorithm of the circle-like mask operator. The improved fractional order differential algorithm The algorithm better preserves the details of the cell edge while filtering out the staining pollution and particle noise of the blood cell image;
步骤S2:用分水岭算法对预处理过的图像进行初分割,把过分割区域映射为节点;Step S2: Use the watershed algorithm to initially segment the preprocessed image, and map the over-segmented regions into nodes;
步骤S3:用改进的图论最小生成树(MST)算法对步骤S2得到的细胞图像进行再分割。Step S3: The cell image obtained in step S2 is re-segmented by the improved graph theory minimum spanning tree (MST) algorithm.
进一步地,在所述步骤S1中,提出一种Tiansi算子基于矢量合并的的类圆形改进掩膜模板,具体包括以下步骤:Further, in the step S1, a Tiansi operator is proposed based on vector merging of a circle-like improved mask template, which specifically includes the following steps:
步骤S11:构造一个5x5的方形Tiansi分数阶微分掩膜模板,Tiansi掩膜算子是方形结构,把最外层4个顶角的位置上的a2当成是起点在模板原点的4个矢量并取其一半 Step S11: Construct a 5x5 square Tiansi fractional differential mask template. The Tiansi mask operator is a square structure, and a 2 at the four corners of the outermost layer is regarded as four vectors whose starting point is at the origin of the template and take half
步骤S12:对所述步骤S11处理后得到的掩膜算子模板的左上角跟左下角的合并为水平向左的新矢量 Step S12: The upper left corner and the lower left corner of the mask operator template obtained after the processing in step S11 Merge into a new horizontally left vector
步骤S13:对所述步骤S12处理后得到的合并矢量叠加到原先第三层中间位置的矢量,得到类圆形的掩膜模板。Step S13: the merged vector obtained after processing the step S12 Superimposed to the vector at the middle position of the original third layer, a circular-like mask template is obtained.
进一步地,所述步骤S2具体包括以下步骤:Further, the step S2 specifically includes the following steps:
步骤S21:假设图像经分水岭算法分割后得到6个过分割区域:{1,2,3,4,5,6},其所映射节点的边集为:Step S21: Suppose the image is segmented by the watershed algorithm to obtain 6 over-segmented regions: {1, 2, 3, 4, 5, 6}, and the edge set of the mapped nodes is:
E={e1,e2,e3,e4,e5,e6,e7,e8,e9}={(1,2),(1,5),(2,3),(2,5),(3,4),(3,5),(4,5),(4,6),(5,6)};E={e 1 ,e 2 ,e 3 ,e 4 ,e 5 ,e 6 ,e 7 ,e 8 ,e 9 }={(1,2),(1,5),(2,3), (2,5),(3,4),(3,5),(4,5),(4,6),(5,6)};
所述边集的权重值分别为5、9、6、8、4、1、7、4、2;The weight values of the edge sets are 5, 9, 6, 8, 4, 1, 7, 4, 2 respectively;
步骤S22:将过分割区域和边的权重值一一映射得到初始的加权无向图。Step S22: Map the weight values of over-segmented regions and edges one by one to obtain an initial weighted undirected graph.
进一步地,所述步骤S3具体包括以下步骤:Further, the step S3 specifically includes the following steps:
步骤S31:映射:将输入图像的过分割区域映射为节点,通过改进的权重值定义计算8领域系统的加权无向图G={V,E,ψ},其中|V|=n,|E|=m,连接节点vi和vj边的权重值为ψ(vi,vj),设置区域最小面积为p;Step S31: Mapping: map the over-segmented region of the input image into nodes, and calculate the weighted undirected graph G={V,E,ψ} of the 8-field system through the improved weight value definition, where |V|=n, |E |=m, the weight value of the edge connecting node v i and v j is ψ(v i , v j ), and the minimum area of the set area is p;
步骤S32:状态初始化:设Sq-1为第q-1次区域合并后的割集,令q=1使初始分割为Sq-1=S0,S0=(v1,v2,…,vn),即V中每一个元素为一区域,将初始区域内部差异区域面积其中i=1,2,3…n;Step S32: State initialization: Let S q-1 be the cut set after the q-1th region merging, set q=1 to make the initial segmentation S q-1 =S0, S0=(v 1 ,v 2 ,…, v n ), that is, each element in V is a region, and the internal difference of the initial region area where i=1,2,3...n;
步骤S33:排序:把加权无向图G={V,E,ψ}中所有的权重值按照升序排列,得到队列π=(O1,O2,…,Om);Step S33: Sorting: Arrange all the weight values in the weighted undirected graph G={V,E,ψ} in ascending order to obtain the queue π=(O 1 ,O 2 ,...,O m );
步骤S34:若步骤S33中的队列不为空,使权重值最小的边出队列,否则转到步骤S37;Step S34: If the queue in step S33 is not empty, make the side with the smallest weight value out of the queue, otherwise go to step S37;
步骤S35:从Sq-1构造Sq:设和分别是Sq-1中出队列的边的两端节点vi和vj所在的区域,如果:Step S35: Construct S q from S q-1 : Let and They are the areas where the nodes v i and v j at both ends of the edge out of the queue in S q-1 are located, if:
且 and
则将区域和合并得到Sq,并计算新区域与其邻域系统的权重值;否则不合并,令Sq=Sq-1;then the region and Merge to get S q , and calculate the weight value of the new area and its neighborhood system; otherwise, do not merge, let S q =S q-1 ;
步骤S36:根据新区域的权重值,更新新区域的内部差异、区域间差异以及权重值队列π,令q=q+1,返回步骤S34;Step S36: According to the weight value of the new area, update the internal difference, inter-regional difference, and weight value queue π of the new area, set q=q+1, and return to step S34;
步骤S37:遍历Sq的每一个区域,(vi,vj)∈E,vi∈C1,vj∈C2,若|C1|<p或者|C2|<p,则将C1和C2再合并;Step S37: traverse each area of S q , (v i , v j )∈E, v i ∈C1, v j ∈C2, if |C1|<p or |C2|<p, then replace C1 and C2 merge;
步骤S38:将属于同一区域的像素赋值为同一颜色,便于人眼的观察分析;Step S38: assigning the pixels belonging to the same area to the same color, which is convenient for observation and analysis by human eyes;
步骤S39:输出本文改进的最小生成树算法的分割结果。Step S39: output the segmentation result of the improved minimum spanning tree algorithm in this paper.
与现有技术相比,本发明的有益效果是有效地提高了细胞分割中的过分割、欠分割的精度,具有非常广泛的应用前景。Compared with the prior art, the invention has the beneficial effect of effectively improving the accuracy of over-segmentation and under-segmentation in cell segmentation, and has very wide application prospects.
附图说明Description of drawings
图1为本发明方法流程示意图。Fig. 1 is a schematic flow chart of the method of the present invention.
图2为本发明实施例Tiansi掩膜算子示意图。FIG. 2 is a schematic diagram of a Tiansi mask operator according to an embodiment of the present invention.
图3为本发明实施例类圆形的掩膜算子示意图。FIG. 3 is a schematic diagram of a circular-like mask operator according to an embodiment of the present invention.
图4为本发明实施例矢量合并原理示意图。Fig. 4 is a schematic diagram of the principle of vector merging according to an embodiment of the present invention.
图5为本发明实施例分水岭算法过分割区域示意图。FIG. 5 is a schematic diagram of an over-segmented region of a watershed algorithm according to an embodiment of the present invention.
图6为本发明实施例加权无向图。Fig. 6 is a weighted undirected graph according to an embodiment of the present invention.
具体实施方式detailed description
下面结合附图及实施例对本发明做进一步说明。The present invention will be further described below in conjunction with the accompanying drawings and embodiments.
如图1所示,本实施例提供了一种基于改进的分数阶微分及图论的粘连血细胞图像分割方法,包括以下步骤:As shown in Figure 1, this embodiment provides a method for segmenting an image of cohesive blood cells based on improved fractional differential and graph theory, including the following steps:
步骤S1:针对血细胞图像模糊及对比度不高的现象,将形态学去噪和改进的类圆形掩膜算子的分数阶微分算法结合起来对血细胞图像进行预处理,所述改进的分数阶微分算法在滤除血细胞图像的染色污染和颗粒噪声的同时较好地保留了细胞边缘细节;Step S1: Aiming at the blurred and low-contrast phenomenon of the blood cell image, the blood cell image is preprocessed by combining the morphological denoising and the improved fractional order differential algorithm of the circle-like mask operator. The improved fractional order differential algorithm The algorithm better preserves the details of the cell edge while filtering out the staining pollution and particle noise of the blood cell image;
步骤S2:用分水岭算法对预处理过的图像进行初分割,把过分割区域映射为节点;Step S2: Use the watershed algorithm to initially segment the preprocessed image, and map the over-segmented regions into nodes;
步骤S3:用改进的图论最小生成树(MST)算法对步骤S2得到的细胞图像进行再分割。Step S3: The cell image obtained in step S2 is re-segmented by the improved graph theory minimum spanning tree (MST) algorithm.
在本实施例中,在所述步骤S1中,针对细胞图像中细胞的大小而选择适宜尺寸的模板,提出一种Tiansi算子基于矢量合并的的类圆形改进掩膜模板,具体包括以下步骤:In this embodiment, in the step S1, a template of an appropriate size is selected for the size of the cells in the cell image, and a Tiansi operator-based vector-merging improved mask template is proposed, which specifically includes the following steps :
步骤S11:构造一个5x5的方形Tiansi分数阶微分掩膜模板,如图2所示,Tiansi掩膜算子是方形结构,故可把最外层4个顶角的位置上的a2当成是起点在模板原点的4个矢量并取其一半 Step S11: Construct a 5x5 square Tiansi fractional differential mask template, as shown in Figure 2, the Tiansi mask operator is a square structure, so a 2 at the four corners of the outermost layer can be regarded as the starting point 4 vectors at template origin and take half
步骤S12:对所述步骤S11处理后得到的掩膜算子模板的左上角跟左下角的按照图4矢量合并的原理,合并为水平向左的新矢量 Step S12: The upper left corner and the lower left corner of the mask operator template obtained after the processing in step S11 According to the principle of vector merging in Figure 4, merge into a new horizontal left vector
步骤S13:对所述步骤S12处理后得到的合并矢量叠加到原先第三层中间位置的矢量,就得到了类圆形的掩膜模板,如图3所示。Step S13: the merged vector obtained after processing the step S12 The vector superimposed on the middle position of the original third layer obtains a circular-like mask template, as shown in Fig. 3 .
在本实施例中,所述步骤S2具体包括以下步骤:In this embodiment, the step S2 specifically includes the following steps:
步骤S21:假设图像经分水岭算法分割后得到如图5所示的6个过分割区域:{1,2,3,4,5,6},其所映射节点的边集为:Step S21: Assume that the image is segmented by the watershed algorithm to obtain 6 over-segmented regions as shown in Figure 5: {1, 2, 3, 4, 5, 6}, and the edge sets of the mapped nodes are:
E={e1,e2,e3,e4,e5,e6,e7,e8,e9}={(1,2),(1,5),(2,3),(2,5),(3,4),(3,5),(4,5),(4,6),(5,6)};E={e 1 ,e 2 ,e 3 ,e 4 ,e 5 ,e 6 ,e 7 ,e 8 ,e 9 }={(1,2),(1,5),(2,3), (2,5),(3,4),(3,5),(4,5),(4,6),(5,6)};
所述边集的权重值分别为5、9、6、8、4、1、7、4、2;The weight values of the edge sets are 5, 9, 6, 8, 4, 1, 7, 4, 2 respectively;
步骤S22:将过分割区域和边的权重值一一映射得到初始的加权无向图,如图6所示。Step S22: Map the weight values of over-segmented regions and edges one by one to obtain an initial weighted undirected graph, as shown in FIG. 6 .
在本实施例中,所述步骤S3具体包括以下步骤:In this embodiment, the step S3 specifically includes the following steps:
步骤S31:映射:将输入图像的过分割区域映射为节点,通过改进的权重值定义计算8领域系统的加权无向图G={V,E,ψ},其中|V|=n,|E|=m,连接节点vi和vj边的权重值为ψ(vi,vj),设置区域最小面积为p;Step S31: Mapping: map the over-segmented region of the input image into nodes, and calculate the weighted undirected graph G={V,E,ψ} of the 8-field system through the improved weight value definition, where |V|=n, |E |=m, the weight value of the edge connecting node v i and v j is ψ(v i , v j ), and the minimum area of the set area is p;
步骤S32:状态初始化:设Sq-1为第q-1次区域合并后的割集,令q=1使初始分割为Sq-1=S0,S0=(v1,v2,…,vn),即V中每一个元素(节点)为一区域,将初始区域内部差异区域面积其中i=1,2,3…n;Step S32: State initialization: Let S q-1 be the cut set after the q-1th region merging, set q=1 to make the initial segmentation S q-1 =S0, S0=(v 1 ,v 2 ,…, v n ), that is, each element (node) in V is a region, and the internal difference of the initial region area where i=1,2,3...n;
步骤S33:排序:把加权无向图G={V,E,ψ}中所有的权重值按照升序排列,得到队列π=(O1,O2,…,Om);Step S33: Sorting: Arrange all the weight values in the weighted undirected graph G={V,E,ψ} in ascending order to obtain the queue π=(O 1 ,O 2 ,...,O m );
步骤S34:若步骤S33中的队列不为空,使权重值最小的边出队列,否则转到步骤S37;Step S34: If the queue in step S33 is not empty, make the side with the smallest weight value out of the queue, otherwise go to step S37;
步骤S35:从Sq-1构造Sq:设和分别是Sq-1中出队列的边的两端节点vi和vj所在的区域,如果:Step S35: Construct S q from S q-1 : Let and They are the areas where the nodes v i and v j at both ends of the edge out of the queue in S q-1 are located, if:
且 and
则将区域和合并得到Sq,并计算新区域与其邻域系统的权重值;否则不合并,令Sq=Sq-1;then the region and Merge to get S q , and calculate the weight value of the new area and its neighborhood system; otherwise, do not merge, let S q =S q-1 ;
步骤S36:根据新区域的权重值,更新新区域的内部差异、区域间差异以及权重值队列π,令q=q+1,返回步骤S34;Step S36: According to the weight value of the new area, update the internal difference, inter-regional difference, and weight value queue π of the new area, set q=q+1, and return to step S34;
步骤S37:遍历Sq的每一个区域,(vi,vj)∈E,vi∈C1,vj∈C2,若|C1|<p或者|C2|<p,则将C1和C2再合并;Step S37: traverse each area of S q , (v i , v j )∈E, v i ∈C1, v j ∈C2, if |C1|<p or |C2|<p, then replace C1 and C2 merge;
步骤S38:将属于同一区域的像素赋值为同一颜色,便于人眼的观察分析;Step S38: assigning the pixels belonging to the same area to the same color, which is convenient for observation and analysis by human eyes;
步骤S39:输出本文改进的最小生成树算法的分割结果。Step S39: output the segmentation result of the improved minimum spanning tree algorithm in this paper.
以上所述仅为本发明的较佳实施例,凡依本发明申请专利范围所做的均等变化与修饰,皆应属本发明的涵盖范围。The above descriptions are only preferred embodiments of the present invention, and all equivalent changes and modifications made according to the scope of the patent application of the present invention shall fall within the scope of the present invention.
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