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HIV-1/parasite co-infection and the emergence of new parasite strains

Published online by Cambridge University Press:  27 March 2008

JAMES O. LLOYD-SMITH*
Affiliation:
Center for Infectious Disease Dynamics, Pennsylvania State University, 208 Mueller Lab, University Park PA, 16802, USA
MARY POSS
Affiliation:
Center for Infectious Disease Dynamics, Pennsylvania State University, 208 Mueller Lab, University Park PA, 16802, USA
BRYAN T. GRENFELL
Affiliation:
Center for Infectious Disease Dynamics, Pennsylvania State University, 208 Mueller Lab, University Park PA, 16802, USA Fogarty International Center, US National Institutes of Health, Bethesda MD, 20892, USA
*
*Corresponding author. Tel: +1-814-863-9545. Fax: +1-814-865-9131. E-mail: jlloydsmith@psu.edu
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Summary

HIV-1 and parasitic infections co-circulate in many populations, and in a few well-studied examples HIV-1 co-infection is known to amplify parasite transmission. There are indications that HIV-1 interacts significantly with many other parasitic infections within individual hosts, but the population-level impacts of co-infection are not well-characterized. Here we consider how alteration of host immune status due to HIV-1 infection may influence the emergence of novel parasite strains. We review clinical and epidemiological evidence from five parasitic diseases (malaria, leishmaniasis, schistosomiasis, trypanosomiasis and strongyloidiasis) with emphasis on how HIV-1 co-infection alters individual susceptibility and infectiousness for the parasites. We then introduce a simple modelling framework that allows us to project how these individual-level properties might influence population-level dynamics. We find that HIV-1 can facilitate invasion by parasite strains in many circumstances and we identify threshold values of HIV-1 prevalence that allow otherwise unsustainable parasite strains to invade successfully. Definitive evidence to test these predicted effects is largely lacking, and we conclude by discussing challenges in interpreting available data and priorities for future studies.

Information

Type
Original Articles
Copyright
Copyright © 2008 Cambridge University Press
Figure 0

Table 1. Influences of HIV-1 co-infection on the epidemiology of parasitic infections. Evidence based on references cited in the text

Figure 1

Fig. 1. Dependence of the basic reproductive number and threshold HIV-1 prevalence on epidemiological parameters. (A) Contour plot showing the value of R0 versus the relative susceptibility σ3 and infectiousness τ3 of severely immunocompromised hosts, in a population with HIV-1 prevalence of 0·15 (hence p1=0·85, p2=0·135 and p3=0·015, as explained in the text). The transmissibility in an HIV-free population, given by R11=1, is depicted by the open circle. Moderate immune compromise is assumed to cause similar but smaller changes in susceptibility and infectiousness; in particular, we assumed that \sigma _{\setnum{2}} \equals \sqrt {\sigma _{\setnum{3}} } {\rm \ and\ }\tau _{\setnum{2}} \equals \sqrt {\tau _{\setnum{3}} }. (B) The threshold HIV-1 prevalence required to allow successful invasion of a parasite (i.e. the prevalence that gives R0=1; see equation 2), as a function of the relative infectiousness of immunocompromised hosts and the transmissibility of the parasite in an HIV-1-free population. Susceptibility parameters are σ3=20 and \sigma _{\setnum{2}} \equals \sqrt {\sigma _{\setnum{3}} } \equals 4 {\cdot} 47.

Figure 2

Fig. 2. Probability of strain invasion as a function of HIV prevalence, for different parasite transmissibility (rows) and effects of immune compromise on susceptibility and infectiousness (columns). The labels (e.g. “+S,+I”) indicate whether immune compromise raises or lowers susceptibility and infectiousness for the scenario in question. Lines show the probability that introduction of a single infected host will lead to a major epidemic, when the first host is immunologically normal (group 1; dotted line), moderately immunocompromised (group 2; dot-dash line), or severely immunocompromised (group 3; dashed line). Solid lines show the total probability of invasion, which is the weighted average of the group-wise probabilities. (When the broken lines are not visible, it is because all group-wise probabilities are equal.) The HIV prevalence defines the sizes of the three groups, as explained in the text. The epidemiological parameters are chosen for illustrative purposes. In all scenarios the relative susceptibility of the three groups is given by σ1=1, σ2=4, σ3=16. In the column labelled “+S,+I”, the relative infectiousness of the three groups is τ1=1, \tau _{\setnum{2}} \equals \sqrt 8 \equals 2 {\cdot} 82, τ3=8; in the column labelled “+S, −I”, τ1=1, \tau _{\setnum{2}} \equals 1\sol \sqrt 8 \equals 0 {\cdot} 35, τ3=1/8=0·125.