| Literature DB >> 31093871 |
Richard Weinkamer1, Philip Kollmannsberger2, Peter Fratzl3.
Abstract
PURPOSE OF REVIEW: Osteocytes are the most abundant bone cells. They are completely encased in mineralized tissue, sitting inside lacunae that are connected by a multitude of canaliculi. In recent years, the osteocyte network has been shown to fulfill endocrine functions and to communicate with a number of other organs. This review addresses emerging knowledge on the connectome of the lacunocanalicular network in different types of bone tissue. RECENTEntities:
Keywords: Canaliculi; Connectome; Fluid flow; Image analysis; Image quantification; Osteocyte network
Year: 2019 PMID: 31093871 PMCID: PMC6647446 DOI: 10.1007/s11914-019-00515-z
Source DB: PubMed Journal: Curr Osteoporos Rep ISSN: 1544-1873 Impact factor: 5.096
Fig. 1Below: work flow from an image stack obtained by confocal laser scanning microscopy (CLSM) (gray, left) to a binarized image of the LCN (red, middle) to a mathematical network consisting of edges (i.e., canaliculi) and nodes (i.e., lacunae and meeting points of canaliculi) (blue, right). The image at the top shows a magnification of the volume encircled by the white box
Selection of parameters defining the connectome of the lacunocanalicular network
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| Parameter | Unit | |
| Node degree | Number of edges per node (d in the sketch) | – |
| Edge length | Distance between two nodes (l in the sketch) considering the tortuosity of the canaliculi | μm |
| Node density | Number of nodes per unit volume (cell lacunae being considered as nodes) | μm−3 |
| Canalicular density | Total length of canaliculi per unit volume | μm−2 |
| Lacunar density | Number of osteocyte lacunae per unit volume | μm−3 |
| Distance to bone matrix | Average closest distance from any point in the bone tissue to the network | μm |
| Degree of edge alignment | The alignment can be defined either with respect to a fixed coordinate system (e.g., the Haversian canal) or as mutual alignment of the canaliculi | – |
| Clustering coefficient | = 0 if none of the neighbors of a node are linked by canaliculi, and = 1 if all possible links between neighbors of a node exist | – |
| Average shortest path | Global network property that denotes how many nodes have to be traversed on average to reach any node in the network from any other node | – |
| Betweenness of a node | Number of shortest paths of the network running through that particular node | – |
| Small worldness | Ratio of the clustering coefficient to the average shortest path relative to a random network | – |
Fig. 2Example of a parameter of network theory applied to the lacunocanalicular network (LCN): red dots show nodes in the network with a high value of betweenness (see Table 1). These nodes line up to form “highways” through the LCN [61]