activity
20192021
collaborators

6 papers

math.AP2021

Analysis of a nonlinear necrotic tumor model with angiogenesis and a periodic supply of external nutrients

Huijuan Song, Qian Huang, Zejia Wang

In this paper, we consider a free boundary problem modeling the growth of spherically symmetric necrotic tumors with angiogenesis and a -periodic supply of external nutri…

math.AP2021

Hopf bifurcation of a free boundary problem modeling tumor growth with angiogenesis and two time delays

Haihua Zhou, Zejia Wang, Daming Yuan +1

This paper concerns a free boundary problem modeling tumor growth with angiogenesis and two time delays. The two delays represent the time taken for cells to undergo mitosis and mo…

math.AP2021

The Impact of Time Delay and Angiogenesis in a Tumor Model

Zejia Wang, Haihua Zhou, Huijuan Song

We consider a free boundary tumor model under the presence of angiogenesis and time delays in the process of proliferation, in which the cell location is incorporated. It is assume…

math.AP2020

Analysis of a nonlinear free-boundary tumor model with angiogenesis and a connection between the nonnecrotic and necrotic phases

Huijuan Song, Wentao Hu, Zejia Wang

This paper is concerned with a nonlinear free boundary problem modeling the growth of spherically symmetric tumors with angiogenesis, set with a Robin boundary condition. In which,…

math.AP2019

On the degenerate Cauchy problem for a nonlinear variational wave system, Part I: The same wave speed case

Yanbo Hu, Huijuan Song

We investigate a one-dimensional nonlinear wave system which arises from a variational principle modeling a type of cholesteric liquid crystals. The problem treated here is the Cau…

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…