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| | The '''Krogh Length''', <math>\lambda_K</math>, is the distance between [[capillaries]] at which nutrients [[diffuse]] to based on cellular consumption of the nutrients.<ref>Fournier, R. L. Basic Transport Phenomena in Biomedical Engineering 1st edn (Taylor & Francis, London, 1999).</ref><ref>[http://www.nature.com/nmat/journal/v6/n11/abs/nmat2022.html Choi et al. Microfluidic scaffolds for tissue engineering. Nature Materials (2007) vol. 6 pp. 908-915]</ref> |
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| | It can be described as: |
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| | <math>\lambda_K = \sqrt{D_s c_o/R}</math> |
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| | where <math>D_s</math> is the diffusion constant of the solute in the substrate, <math>c_o</math> is the concentration in the channel, and <math>R</math> is the consumption by the cells. Units are in terms of [[length]]. |
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| | ==References== |
| | <references/> |
| | |
| | ==See also== |
| | * [[August Krogh]] |
| | * [[Biomedical engineering]] |
| | * [[Capillaries]] |
| | * [[Diffusion]] |
| | * [[Biot number]] |
| | * [[Peclet number]] |
| | |
| | [[Category:Cardiovascular physiology]] |
| | [[Category:Biomedical engineering]] |
Revision as of 21:19, 20 March 2013
The Krogh Length, , is the distance between capillaries at which nutrients diffuse to based on cellular consumption of the nutrients.[1][2]
It can be described as:
where is the diffusion constant of the solute in the substrate, is the concentration in the channel, and is the consumption by the cells. Units are in terms of length.
References
See also