疟疾传染免疫应答的周期性与同步性
报告题目:疟疾传染免疫应答的周期性与同步性 ---- 若干诺贝尔医学或生理奖工作简介
报告人: 阮世贵教授 美国迈阿密大学数学系教授
报告时间:2014年10月20日(周一)9:00-10:00
报告地点:数学楼二楼学术报告厅
报告人: 阮世贵教授 美国迈阿密大学数学系教授
报告时间:2014年10月20日(周一)9:00-10:00
报告地点:数学楼二楼学术报告厅
摘要:On October 3, 2011, three scientists (Bruce A. Beutler, Jules A. Hoffmann and Ralph M. Steinman) won Nobel Prizes in Medicine or Physiology for their discoveries on how the innate and adaptive phases of the immune response are activated and thereby provide novel insights into disease mechanisms. Their work has opened up new avenues for the development of prevention and therapy against infections, cancer, and inflammatory diseases. In this talk I’ll use malaria as an example to explain how both innate immunity and adaptive immunity fight against malaria infection and to model the within-host dynamics of malaria infection with immune response. For the ODE model consisted of healthy red blood cells, infected red blood cells, malaria parasitemia, and immune effectors, conditions on the existence and stability of both infection equilibria are given and it is shown that the model can exhibit periodic oscillations. For the age-structured malaria model of infected red blood cells (Rouzine and McKenzie, Proc Natl Acad Sci USA, 2003) it is also shown that Hopf bifurcation can occur by using the replication rate as the bifurcation parameter. Both mathematical analysis and numerical simulations confirm the observation of Kwiatkowski and Nowak (Proc Natl Acad Sci USA,1991) that synchronization with regular periodic oscillations (of period 48 h) occurs in malaria infection with modest replication rates.