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20182020
most citedAsymptotic stability for a free boundary tumor model with angiogenesis

1 citations · 1 across the 3 of their papers we have counts for

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math.AP2020

On the first bifurcation point for a free boundary problem modeling small arterial plaque

Xinyue Evelyn Zhao, Bei Hu

Atherosclerosis occurs when plaque clogs the arteries. It is a leading cause of death in the United States and worldwide. In this paper, we study the bifurcation for a highly nonli…

math.AP2020

Bifurcation for a free boundary problem modeling a small arterial plaque

Xinyue Evelyn Zhao, Bei Hu

Atherosclerosis, hardening of the arteries, originates from small plaque in the arteries; it is a major cause of disability and premature death in the United States and worldwide.…

math.AP20201 cited

Asymptotic stability for a free boundary tumor model with angiogenesis

Yaodan Huang, Zhengce Zhang, Bei Hu

In this paper, we study a free boundary problem modeling solid tumor growth with vasculature which supplies nutrients to the tumor; this is characterized in the Robin boundary cond…

math.AP2019

Stationary solutions of a free boundary problem modeling the growth of vascular tumors with a necrotic core

Huijuan Song, Bei Hu, Zejia Wang

In this paper, we present a rigorous mathematical analysis of a free boundary problem modeling the growth of a vascular solid tumor with a necrotic core. If the vascular system sup…

math.AP2019

The Impact of Time Delay in a Tumor Model

Xinyue Evelyn Zhao, Bei Hu

In this paper we consider a free boundary tumor growth model with a time delay in cell proliferation and study how time delay affects the stability and the size of the tumor. The m…

math.AP2018

A parabolic-hyperbolic system modeling the growth of a tumor

Rui Li, Bei Hu

In this paper, we consider a model with tumor microenvironment involving nutrient density, extracellular matrix and matrix-degrading enzymes, which satisfy a coupled system of PDEs…