We're sorry but this page doesn't work properly without JavaScript enabled. Please enable it to continue.
Feedback

Compression stiffening of brain and its effect on mechanosensing by glioma cells

00:00

Formale Metadaten

Titel
Compression stiffening of brain and its effect on mechanosensing by glioma cells
Serientitel
Anzahl der Teile
49
Autor
Lizenz
CC-Namensnennung 3.0 Unported:
Sie dürfen das Werk bzw. den Inhalt zu jedem legalen Zweck nutzen, verändern und in unveränderter oder veränderter Form vervielfältigen, verbreiten und öffentlich zugänglich machen, sofern Sie den Namen des Autors/Rechteinhabers in der von ihm festgelegten Weise nennen.
Identifikatoren
Herausgeber
Erscheinungsjahr
Sprache

Inhaltliche Metadaten

Fachgebiet
Genre
Abstract
Many cell types, including neurons, astrocytes and other cells of the central nervous system, respond to changes in the extracellular matrix or substrate viscoelasticity, and increased tissue stiffness is a hallmark of several disease states, including fibrosis and some types of cancers. Whether the malignant tissue in brain, an organ that lacks the protein-based filamentous extracellular matrix of other organs, exhibits the same macroscopic stiffening characteristic of breast, colon, pancreatic and other tumors is not known. In this study we show that glioma cells, like normal astrocytes, respond strongly in vitro to substrate stiffness in the range of 100 to 2000 Pa, but that macroscopic (mm to cm) tissue samples isolated from human glioma tumors have elastic moduli in the order of 200 Pa that are indistinguishable from those of normal brain. However, both normal brain and glioma tissues increase their shear elastic moduli under modest uniaxial compression, and glioma tissue stiffens more strongly under compression than normal brain. These findings suggest that local tissue stiffness has the potential to alter glial cell function, and that stiffness changes in brain tumors might arise not from increased deposition or crosslinking of the collagen-rich extracellular matrix, but from pressure gradients that form within the tumors in vivo.
NiederspannungsnetzKolbenverdichterElementarteilchenphysikGleitlagerVideotechnikComputeranimation
KolbenverdichterRegenWarmumformenComputeranimation
TissueElektrochemische BearbeitungMatrize <Umformen>TissueZwischengitteratomFestkörperDruckfeldBehälterMatrize <Umformen>MultiplizitätWeltraumHadronenjetNanotechnologieSatzspiegelLuftdruckAngeregter ZustandComputeranimationDiagramm
GlanzSchiffstechnikMatrize <Umformen>TissueFernordnungProtuberanzComputeranimation
KompressibilitätWasserkraftRasterkraftmikroskopieTissueWerkzeugEnergieniveauReglerOptischer SchalterFernordnungMessungRandspannungGelFaraday-EffektSensorWasserstoffatomStoff <Textilien>MechanikerinHochspannungsmastSpeise <Technik>FeldstärkeMikroskopSatzspiegelSchlichte <Textiltechnik>
BeschichtungSubstrat <Mikroelektronik>GleitsichtglasDurchführung <Elektrotechnik>ViskoelastizitätSpannungsabhängigkeitTissueSatz <Drucktechnik>Stoff <Textilien>Masse <Physik>PresspassungPatrone <Munition>GrauDiagrammFlussdiagramm
RandspannungAirbus 300KolbenverdichterLastkraftwagenDiagramm
MaiTiefdruckgebietTissueRandspannungGleitsichtglasDiagramm
KolbenverdichterRandspannungMaterialLuftdruckBehälterStoff <Textilien>IPAD <Kernspektroskopie>TissueCocktailparty-EffektUnterseebootEisenbahnbetriebViskoelastizitätTemperaturabhängiger WiderstandLinearmotorKlangeffektKristallgitterNanometerbereichDiagramm
Transkript: Englisch(automatisch erzeugt)
Hello and welcome to this video abstract. My name is Katarzyna Pogoda and I'm a PhD student at the Institute of Nuclear Physics Polish Academy of Sciences in Krakow, Poland. I would like to introduce you to our latest work that was carried out at the laboratory of professor Paul Janmej at the University of Pennsylvania in Philadelphia, USA.
A common feature of many solid tumors and other diseased tissues is that they are stiffer than the normal tissue in which they arise and often have increased interstitial fluid pressures and solid tissue stress. Tissue stiffening, usually quantified as an increase in shear storage or
Young's modulus, arises from multiple mechanisms, including increased or chemically altered extracellular matrix production, increased matrix cross-linking or increased intracellular tensions. The hypothesis that altered extracellular matrix is essential to the increased stiffening of tumorous stroma presents an interesting issue in the context of glioblastoma and other brain tumors, because brain and other
CNS tissue is conspicuously devoid of the filamentous protein-based ECM characteristic of most mesenchymal and endothelial environments. In order to verify if the isolated glial cells and astrocytes are sensitive to the substrate stiffness, we used hydrogel systems with defined mechanical properties.
Atomic force microscopy was used as a sensitive tool for detection of changes in actin cytoskeleton at the single cell level. To determine whether increased glioma stiffness in vivo can drive the behavior of glioma cells, we evaluated the stiffness of glioma biopsies versus normal brain tissue using a microindenter.
Strain control geometry was used to measure centimeter-sized normal brain tissues and to simulate their response to physiologically relevant strains by uniaxial compression. In our study, we showed that glioma cells respond strongly in vitro to substrate stiffness.
Moreover, LM229 glioma cells spread significantly more than normal astrocytes over the same range. The elastic modulus of the glioma cell cortex also depends on substrate stiffness, but in this case, normal astrocytes become stiffer than the glioma cells. The strong dependence of glioma cell phenotype on substrate stiffness in a range that is
relevant to brain rheology suggests that potential changes in tissue viscoelasticity coinciding with tumor development might contribute to progression of glioma growth as hypothesized for other tumor types. Contrary to our expectation based on the stiffness responses of glioma cells in vitro, the Young's
modulus of glioma tissue measured by indentation at low strain was indistinguishable from that of normal brain. However, when indentations were made at increasing depth, corresponding to larger compressions of the tissue, the effective Young's modulus increased for glioma more strongly than for normal brain.
For a simple linear viscoelastic material, shear modulus is approximately independent of uniaxial compression, but nonlinear viscoelastic materials such as brain structures have more complex rheological properties. The unusual uniaxial deformation-dependent increase in the shear storage modulus occurs only in compression, but not in extension.
By measuring the normal force exerted when samples of brain are compressed or extended, the compressive stress required to alter the shear modulus can be computed. As presented here, the shear modulus of normal brain can be increased nearly four times by compressive stress in a range of 3 to 15 millimeters mercury.
This outcome supports the hypothesis that compression effectively stiffens the environment of glioma cells and that in situ the elastic resistance these cells sense might be sufficient to trigger the same responses that are activated in vitro by increased substrate stiffness. Enjoy your reading and thanks for your attention.