2019
DOI: 10.1007/s10237-019-01250-1
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Network architecture strongly influences the fluid flow pattern through the lacunocanalicular network in human osteons

Abstract: A popular hypothesis explains the mechanosensitivity of bone due to osteocytes sensing the load-induced flow of interstitial fluid squeezed through the lacunocanalicular network (LCN). However, the way in which the intricate structure of the LCN influences fluid flow through the network is largely unexplored. We therefore aimed to quantify fluid flow through real LCNs from human osteons using a combination of experimental and computational techniques. Bone samples were stained with rhodamine to image the LCN w… Show more

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Cited by 53 publications
(33 citation statements)
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References 90 publications
(139 reference statements)
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“…Circuit theory based on Kirchhoff’s first law was used to calculate the fluid flow velocity in each canaliculus of the network (for details of the model and parameter values used, see ref. 41 ). Describing the topology of the network by the directed edge-node incidence matrix , with elements equal to 1 (or −1) if edge points toward (or away from) node , and otherwise 0, conservation of fluid in the network (Kirchhoff’s first law) can be written as with , the volumetric flow rate through the edge , and , the source/sink contribution to the flow of node i .…”
Section: Methodsmentioning
confidence: 99%
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“…Circuit theory based on Kirchhoff’s first law was used to calculate the fluid flow velocity in each canaliculus of the network (for details of the model and parameter values used, see ref. 41 ). Describing the topology of the network by the directed edge-node incidence matrix , with elements equal to 1 (or −1) if edge points toward (or away from) node , and otherwise 0, conservation of fluid in the network (Kirchhoff’s first law) can be written as with , the volumetric flow rate through the edge , and , the source/sink contribution to the flow of node i .…”
Section: Methodsmentioning
confidence: 99%
“…Circuit theory based on Kirchhoff's first law was used to calculate the fluid flow velocity in each canaliculus of the network (for details of the model and parameter values used, see ref. 41). Describing the topology of the network by the directed edge-node incidence matrix A ji , with elements equal to 1 (or −1) if edge j points toward (or away from) node i, and otherwise 0, conservation of fluid in the network (Kirchhoff's first law) can be written as ∑ j A ji q j = f i with q j , the volumetric flow rate through the edge j, and f i , the source/sink contribution to the flow of node i. Exploiting the definition of the incidence matrix leads to Δp j = ∑ i A ji p i , where Δp j denotes the pressure difference over edge j, and p i , the pressure at node i. Darcy's law relates the pressure difference and volumetric flow rate within each edge, q j = C jj Δp j .…”
Section: Sample Preparation Confocal Laser-scanning Microscopy and mentioning
confidence: 99%
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“…The present study calculates bending-induced stain gradients in those directions along which the canaliculi or osteocyte cell processes are typically oriented. 30 A schematic representation of possible orientations of osteocyte cell processes or canaliculi embedded in the cortex is shown in Figure 1(d) based on Bruker Micro-CT Academy. 31 In addition, it is also expected that strain gradients/pressure gradients developed along canaliculi initiates fluid motion responsible for osteogenic activity at the bone surface.…”
Section: Methodsmentioning
confidence: 99%