Dynamics of nephron-vascular network

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Standard

Dynamics of nephron-vascular network. / Postnov, Dmitry; Postnov, D E; Marsh, D J; von Holstein-Rathlou, Niels-Henrik; Sosnovtseva, Olga.

I: Bulletin of Mathematical Biology, Bind 74, Nr. 12, 2012, s. 2820-41.

Publikation: Bidrag til tidsskriftTidsskriftartikelForskningfagfællebedømt

Harvard

Postnov, D, Postnov, DE, Marsh, DJ, von Holstein-Rathlou, N-H & Sosnovtseva, O 2012, 'Dynamics of nephron-vascular network', Bulletin of Mathematical Biology, bind 74, nr. 12, s. 2820-41. https://doi.org/10.1007/s11538-012-9781-6

APA

Postnov, D., Postnov, D. E., Marsh, D. J., von Holstein-Rathlou, N-H., & Sosnovtseva, O. (2012). Dynamics of nephron-vascular network. Bulletin of Mathematical Biology, 74(12), 2820-41. https://doi.org/10.1007/s11538-012-9781-6

Vancouver

Postnov D, Postnov DE, Marsh DJ, von Holstein-Rathlou N-H, Sosnovtseva O. Dynamics of nephron-vascular network. Bulletin of Mathematical Biology. 2012;74(12):2820-41. https://doi.org/10.1007/s11538-012-9781-6

Author

Postnov, Dmitry ; Postnov, D E ; Marsh, D J ; von Holstein-Rathlou, Niels-Henrik ; Sosnovtseva, Olga. / Dynamics of nephron-vascular network. I: Bulletin of Mathematical Biology. 2012 ; Bind 74, Nr. 12. s. 2820-41.

Bibtex

@article{ca34d5336e0d4e0eab9ab9a30ea1ce35,
title = "Dynamics of nephron-vascular network",
abstract = "The paper presents a modeling study of the spatial dynamics of a nephro-vascular network consisting of individual nephrons connected via a tree-like vascular branching structure. We focus on the effects of nonlinear mechanisms that are responsible for the formation of synchronous patterns in order to learn about processes not directly amenable to experimentation. We demonstrate that: (i) the nearest nephrons are synchronized in-phase due to a vascular propagated electrical coupling, (ii) the next few branching levels display a formation of phase-shifted patterns due to hemodynamic coupling and mode elimination, and (iii) distantly located areas show asynchronous behavior or, if all nephrons and branches are perfectly identical, an infinitely long transient behavior. These results contribute to the understanding of mechanisms responsible for the highly dynamic and limited synchronization observed among groups of nephrons despite of the fairly strong interaction between the individual units.",
author = "Dmitry Postnov and Postnov, {D E} and Marsh, {D J} and {von Holstein-Rathlou}, Niels-Henrik and Olga Sosnovtseva",
year = "2012",
doi = "10.1007/s11538-012-9781-6",
language = "English",
volume = "74",
pages = "2820--41",
journal = "Bulletin of Mathematical Biology",
issn = "0092-8240",
publisher = "Springer",
number = "12",

}

RIS

TY - JOUR

T1 - Dynamics of nephron-vascular network

AU - Postnov, Dmitry

AU - Postnov, D E

AU - Marsh, D J

AU - von Holstein-Rathlou, Niels-Henrik

AU - Sosnovtseva, Olga

PY - 2012

Y1 - 2012

N2 - The paper presents a modeling study of the spatial dynamics of a nephro-vascular network consisting of individual nephrons connected via a tree-like vascular branching structure. We focus on the effects of nonlinear mechanisms that are responsible for the formation of synchronous patterns in order to learn about processes not directly amenable to experimentation. We demonstrate that: (i) the nearest nephrons are synchronized in-phase due to a vascular propagated electrical coupling, (ii) the next few branching levels display a formation of phase-shifted patterns due to hemodynamic coupling and mode elimination, and (iii) distantly located areas show asynchronous behavior or, if all nephrons and branches are perfectly identical, an infinitely long transient behavior. These results contribute to the understanding of mechanisms responsible for the highly dynamic and limited synchronization observed among groups of nephrons despite of the fairly strong interaction between the individual units.

AB - The paper presents a modeling study of the spatial dynamics of a nephro-vascular network consisting of individual nephrons connected via a tree-like vascular branching structure. We focus on the effects of nonlinear mechanisms that are responsible for the formation of synchronous patterns in order to learn about processes not directly amenable to experimentation. We demonstrate that: (i) the nearest nephrons are synchronized in-phase due to a vascular propagated electrical coupling, (ii) the next few branching levels display a formation of phase-shifted patterns due to hemodynamic coupling and mode elimination, and (iii) distantly located areas show asynchronous behavior or, if all nephrons and branches are perfectly identical, an infinitely long transient behavior. These results contribute to the understanding of mechanisms responsible for the highly dynamic and limited synchronization observed among groups of nephrons despite of the fairly strong interaction between the individual units.

U2 - 10.1007/s11538-012-9781-6

DO - 10.1007/s11538-012-9781-6

M3 - Journal article

C2 - 23081729

VL - 74

SP - 2820

EP - 2841

JO - Bulletin of Mathematical Biology

JF - Bulletin of Mathematical Biology

SN - 0092-8240

IS - 12

ER -

ID: 41983112