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Resilience of three-dimensional sinusoidal networks in liver tissue.
Karschau, Jens; Scholich, André; Wise, Jonathan; Morales-Navarrete, Hernán; Kalaidzidis, Yannis; Zerial, Marino; Friedrich, Benjamin M.
Afiliação
  • Karschau J; cfaed, TU Dresden, Dresden, Germany.
  • Scholich A; Max Planck Institute for the Physics of Complex Systems, Dresden, Germany.
  • Wise J; cfaed, TU Dresden, Dresden, Germany.
  • Morales-Navarrete H; Univ. Grenoble Alpes, CNRS, LPMMC, Grenoble, France.
  • Kalaidzidis Y; Max Planck Institute of Molecular Cell Biology and Genetics, Dresden, Germany.
  • Zerial M; Max Planck Institute of Molecular Cell Biology and Genetics, Dresden, Germany.
  • Friedrich BM; Max Planck Institute of Molecular Cell Biology and Genetics, Dresden, Germany.
PLoS Comput Biol ; 16(6): e1007965, 2020 06.
Article em En | MEDLINE | ID: mdl-32598356
ABSTRACT
Can three-dimensional, microvasculature networks still ensure blood supply if individual links fail? We address this question in the sinusoidal network, a plexus-like microvasculature network, which transports nutrient-rich blood to every hepatocyte in liver tissue, by building on recent advances in high-resolution imaging and digital reconstruction of adult mice liver tissue. We find that the topology of the three-dimensional sinusoidal network reflects its two design requirements of a space-filling network that connects all hepatocytes, while using shortest transport routes sinusoidal networks are sub-graphs of the Delaunay graph of their set of branching points, and also contain the corresponding minimum spanning tree, both to good approximation. To overcome the spatial limitations of experimental samples and generate arbitrarily-sized networks, we developed a network generation algorithm that reproduces the statistical features of 0.3-mm-sized samples of sinusoidal networks, using multi-objective optimization for node degree and edge length distribution. Nematic order in these simulated networks implies anisotropic transport properties, characterized by an empirical linear relation between a nematic order parameter and the anisotropy of the permeability tensor. Under the assumption that all sinusoid tubes have a constant and equal flow resistance, we predict that the distribution of currents in the network is very inhomogeneous, with a small number of edges carrying a substantial part of the flow-a feature known for hierarchical networks, but unexpected for plexus-like networks. We quantify network resilience in terms of a permeability-at-risk, i.e., permeability as function of the fraction of removed edges. We find that sinusoidal networks are resilient to random removal of edges, but vulnerable to the removal of high-current edges. Our findings suggest the existence of a mechanism counteracting flow inhomogeneity to balance metabolic load on the liver.
Assuntos

Texto completo: 1 Coleções: 01-internacional Base de dados: MEDLINE Assunto principal: Fígado / Modelos Biológicos Tipo de estudo: Prognostic_studies Limite: Humans Idioma: En Revista: PLoS Comput Biol Assunto da revista: BIOLOGIA / INFORMATICA MEDICA Ano de publicação: 2020 Tipo de documento: Article País de afiliação: Alemanha

Texto completo: 1 Coleções: 01-internacional Base de dados: MEDLINE Assunto principal: Fígado / Modelos Biológicos Tipo de estudo: Prognostic_studies Limite: Humans Idioma: En Revista: PLoS Comput Biol Assunto da revista: BIOLOGIA / INFORMATICA MEDICA Ano de publicação: 2020 Tipo de documento: Article País de afiliação: Alemanha