Dorman K S, Kaplan A H, Lange K, Sinsheimer J S
Department of Biomathematics, University of California, Los Angeles, California, USA.
J Acquir Immune Defic Syndr. 2000 Dec 15;25(5):398-402. doi: 10.1097/00042560-200012150-00003.
We use a mathematical model to study the dynamics of HIV-1 replication during structured treatment interruptions (STIs) in infected patients. The model predicts rapid viral rebound, restoration of a latently infected cell pool, and critically, partially resistant mutant rebound that may be missed because of high levels of wild type virus. Because partially resistant viruses are capable of mutating to full resistance, a substantial increase in their numbers represents a threat to therapeutic response durability. Compared with continued treatment, STIs may increase the chance of mutation to full resistance by several thousandfold.
我们使用数学模型来研究感染患者在结构化治疗中断(STIs)期间HIV-1复制的动力学。该模型预测病毒会迅速反弹,潜伏感染细胞库会恢复,并且至关重要的是,部分耐药突变体也会反弹,而这可能会因野生型病毒水平过高而被遗漏。由于部分耐药病毒能够突变为完全耐药,其数量的大幅增加对治疗反应的持久性构成威胁。与持续治疗相比,结构化治疗中断可能会使突变为完全耐药的几率增加数千倍。