This project will develop model-based approaches to therapy switching for HIV which minimize the risk of subsequent treatment failures by simultaneously considering the contributions of the viral and proviral genetic makeup and the total viral load to this risk. Using components of previously failed antiviral regimens, the patient's viral load will be """"""""pre-conditioned"""""""" for the new antiviral regimen, to maximize its possibility of success. This approach differs from the previous approaches in several important ways. It focuses on therapy switches in patients who have not yet developed multi-drug resistant virus, for whom potentially successful antiviral regimens still exist. It incorporates into its calculation of risk not only the known incidences of cross-resistance between antiviral drugs, but also the knowledge of genetic distance between dominant resistant strains, based on the patient's history of antiviral use. These approaches to treatment will be based on mathematical models of HIV quasispecies dynamics and the competition between various viral strains during different treatment application schedules, as well as mathematical models of resistance emergence. These models will be used to develop laboratory and clinical experiments as future work to implement these techniques. The model- based algorithmic therapy-switching schedules should significantly reduce the risk of failure of subsequent antiviral therapy by reducing the risk of resistant virus pre-existing its introduction.

Public Health Relevance

If successful, this research will provide a method to reduce the incidence of HIV treatment failure due to resistant virus. This has the potential to extend the life expectancy of thousands of people infected with the HIV virus, and to improve their quality of life. Application of this method may also reduce the overall incidence of multi-drug resistant virus in the population.

Agency
National Institute of Health (NIH)
Institute
National Institute of Allergy and Infectious Diseases (NIAID)
Type
Exploratory/Developmental Grants (R21)
Project #
5R21AI078842-02
Application #
7860447
Study Section
AIDS Clinical Studies and Epidemiology Study Section (ACE)
Program Officer
Gezmu, Misrak
Project Start
2009-06-05
Project End
2012-05-31
Budget Start
2010-06-01
Budget End
2012-05-31
Support Year
2
Fiscal Year
2010
Total Cost
$191,250
Indirect Cost
Name
University of Delaware
Department
Engineering (All Types)
Type
Schools of Engineering
DUNS #
059007500
City
Newark
State
DE
Country
United States
Zip Code
19716
Wu, Hulin; Miao, Hongyu; Xue, Hongqi et al. (2015) Quantifying Immune Response to Influenza Virus Infection via Multivariate Nonlinear ODE Models with Partially Observed State Variables and Time-Varying Parameters. Stat Biosci 7:147-166
Cardozo, E Fabian; Luo, Rutao; Piovoso, Michael J et al. (2014) Spatial modeling of HIV cryptic viremia and 2-LTR formation during raltegravir intensification. J Theor Biol 345:61-9
Luo, Rutao; Cardozo, E Fabian; Piovoso, Michael J et al. (2013) Modelling HIV-1 2-LTR dynamics following raltegravir intensification. J R Soc Interface 10:20130186
Cardozo, E F; Zurakowski, R (2012) Robust closed-loop minimal sampling method for HIV therapy switching strategies. IEEE Trans Biomed Eng 59:2227-34
Luo, Rutao; Piovoso, Michael J; Martinez-Picado, Javier et al. (2012) HIV model parameter estimates from interruption trial data including drug efficacy and reservoir dynamics. PLoS One 7:e40198
Luo, Rutao; Piovoso, Michael J; Zurakowski, Ryan (2012) Modeling uncertainty in single-copy assays for HIV. J Clin Microbiol 50:3381-2
Wu, Hulin; Xue, Hongqi; Kumar, Arun (2012) Numerical discretization-based estimation methods for ordinary differential equation models via penalized spline smoothing with applications in biomedical research. Biometrics 68:344-52
Cortes, Liliana Mabel Peinado; Zurakowski, Ryan (2012) Resistance evolution in HIV - modeling when to intervene. Proc Am Control Conf 2012:4053-4058
Fang, Yun; Wu, Hulin; Zhu, Li-Xing (2011) A Two-Stage Estimation Method for Random Coefficient Differential Equation Models with Application to Longitudinal HIV Dynamic Data. Stat Sin 21:1145-1170
Luo, Rutao; Piovoso, Michael J; Zurakowski, Ryan (2011) Quantitative analysis of viral persistence and transient viral load rebound from HIV clinical data. Conf Proc IEEE Eng Med Biol Soc 2011:3585-8

Showing the most recent 10 out of 21 publications