Nalazite se na CroRIS probnoj okolini. Ovdje evidentirani podaci neće biti pohranjeni u Informacijskom sustavu znanosti RH. Ako je ovo greška, CroRIS produkcijskoj okolini moguće je pristupi putem poveznice www.croris.hr
izvor podataka: crosbi

Morphological properties of the epithelial tissue (CROSBI ID 683301)

Prilog sa skupa u zborniku | sažetak izlaganja sa skupa

Lovrić, Jakov ; Kaliman, Sara ; Smith, Ana-Sunčana Morphological properties of the epithelial tissue // International Congress Engineering of Advanced Materials ICEAM2017. 2017. str. 111-111

Podaci o odgovornosti

Lovrić, Jakov ; Kaliman, Sara ; Smith, Ana-Sunčana

engleski

Morphological properties of the epithelial tissue

Properties of packing systems on various interfaces are of vital interest for many reasons like amorphous materials, liquids, 3D printing and in life sciences. We investigate morphology of randomly packed ellipses through whole phase-space of packing fractions and ellipse aspect ratios. Furthermore, we compare properties of random packings to the packings of MDCK II epithelial tissue nuclei on their interfaces. Cell nuclei can be approximated with ellipses and the Voronoi tesselation generated by those ellipses coincides well with the cell membranes. The comparison of tissue cells and random packing is done by studying the probability distributions of chosen morphological measures calculated from the cells. We find that randomly packed ellipses reproduce the morphology of the tissue well at the low cell density. At high cell density we observe more regular structure of the tissue an we see the deviations of the random model from the cell tissue.

tissue modeling ; random packings ; Voronoi diagram

nije evidentirano

nije evidentirano

nije evidentirano

nije evidentirano

nije evidentirano

nije evidentirano

Podaci o prilogu

111-111.

2017.

objavljeno

Podaci o matičnoj publikaciji

International Congress Engineering of Advanced Materials ICEAM2017

Podaci o skupu

International CongressEngineering of Advanced Materials ICEAM2017

predavanje

10.10.2017-12.10.2017

Erlangen, Njemačka

Povezanost rada

Matematika, Fizika, Biologija, Interdisciplinarne prirodne znanosti