Author:
Mbuguiro Wangui,Gonzalez Adriana Noemi,Mac Gabhann Feilim
Abstract
Endometriosis is a common but poorly understood disease. Symptoms can begin early in adolescence, with menarche, and can be debilitating. Despite this, people often suffer several years before being correctly diagnosed and adequately treated. Endometriosis involves the inappropriate growth of endometrial-like tissue (including epithelial cells, stromal fibroblasts, vascular cells, and immune cells) outside of the uterus. Computational models can aid in understanding the mechanisms by which immune, hormone, and vascular disruptions manifest in endometriosis and complicate treatment. In this review, we illustrate how three computational modeling approaches (regression, pharmacokinetics/pharmacodynamics, and quantitative systems pharmacology) have been used to improve the diagnosis and treatment of endometriosis. As we explore these approaches and their differing detail of biological mechanisms, we consider how each approach can answer different questions about endometriosis. We summarize the mathematics involved, and we use published examples of each approach to compare how researchers: (1) shape the scope of each model, (2) incorporate experimental and clinical data, and (3) generate clinically useful predictions and insight. Lastly, we discuss the benefits and limitations of each modeling approach and how we can combine these approaches to further understand, diagnose, and treat endometriosis.
Funder
National Science Foundation
National Institutes of Health
Reference58 articles.
1. The history of endometriosis;Benagiano;Gynecol Obstet Invest.,2014
2. Epidemiology of endometriosis-associated infertility;Wheeler;J Reprod Med,1989
3. Epidemiology of endometriosis;Eskenazi;Obstet Gynecol Clin North Am.,1997
4. Impact of endometriosis on quality of life and work productivity: a multicenter study across ten countries;Nnoaham;Fertil Steril,2011
5. ESHRE guideline: management of women with endometriosis;Dunselman;Hum Reprod.,2014
Cited by
1 articles.
订阅此论文施引文献
订阅此论文施引文献,注册后可以免费订阅5篇论文的施引文献,订阅后可以查看论文全部施引文献