activity
20102024
most citedSymmetric vs asymmetric stem cell divisions: an adaptation against cancer?

147 citations · 161 across the 7 of their papers we have counts for

collaborators

7 papers

q-bio.QM2024

Oxygen, Angiogenesis, Cancer and Immune Interplay in Breast Tumor Micro-Environment: A Computational Investigation

Navid Mohammad Mirzaei, Panayotis G. Kevrekidis, Leili Shahriyari

Breast cancer is one of the most challenging global health problems among women. This study investigates the intricate breast tumor microenvironment (TME) dynamics utilizing data f…

q-bio.QM2023

Modeling Cancer Progression: An Integrated Workflow Extending Data-Driven Kinetic Models to Bio-Mechanical PDE Models

Navid Mohammad Mirzaei, Leili Shahriyari

Computational modeling of cancer can help unveil dynamics and interactions that are hard to replicate experimentally. Thanks to the advancement in cancer databases and data analysi…

q-bio.TO2016★ 4 cited

New Insights into Initiation of Colon and Intestinal Cancer: The Significance of Central Stem Cells in the Crypt

Ali Mahdipour Shirayeh, Leili Shahriyari

Rapidly dividing tissues, like intestinal crypts, are frequently chosen to investigate the process of tumor initiation, because of their high rate of mutations. To study the interp…

q-bio.CB2013★ 147 cited

Symmetric vs asymmetric stem cell divisions: an adaptation against cancer?

Leili Shahriyari, Natalia L. Komarova

Traditionally, it has been held that a central characteristic of stem cells is their ability to divide asymmetrically. Recent advances in inducible genetic labeling provided ample…

math.DG2012★ 5 cited

Translating graphs by mean curvature flow

Leili Shahriyari

The aim of this work is studying translating graphs by mean curvature flow in $\Real^3$. We prove non-existence of complete translating graphs over bounded domains in $\Real^2$. Fu…

math.DG2011★ 2 cited

Translating graphs by Mean curvature flow in $\M^n\times\Real$

Maria Calle, Leili Shahriyari

In this work, we study graphs in $\M^n\times\Real$ that are evolving by the mean curvature flow over a bounded domain on $\M^n$, with prescribed contact angle in the boundary. We p…

math.AP2010★ 3 cited

Existence of a capillary surface with prescribed contact angle in

Maria Calle, Leili Shahriyari

We study the prescribed mean curvature equation with a prescribed boundary contact angle condition in where is a Riemannian submanifold in . The main pu…