2015
DOI: 10.1016/j.imlet.2015.07.009
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What do mathematical models tell us about killing rates during HIV-1 infection?

Abstract: Over the past few decades the extent to which cytotoxic T lymphocytes (CTLs) control human immunodeficiency virus (HIV) replication has been studied extensively, yet their role and mode of action remain controversial. In some studies, CTLs were found to kill a large fraction of the productively infected cells relative to the viral cytopathicity, whereas in others CTLs were suggested to kill only a small fraction of infected cells. In this review, we compile published estimates of CTL-mediated death rates, and … Show more

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Cited by 19 publications
(20 citation statements)
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References 63 publications
(139 reference statements)
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“…Soon after detection, numbers of latently infected cells agreed with previous measurements [35,36] both in magnitude (a total of approximately 100 infected cells per million CD4+ T cells) and in relative proportions of replication competent provirus (approximately 1 in 100 latently infected cells). The relative timing and magnitude of the adaptive immune response coarsely matched experimental observations: our modeled adaptive immune compartment rose several orders of magnitude within 2 weeks following first positive viral load; further, by viral set-point the adaptive immunity has saturated and the infected cell death due to adaptive immunity was comparable to the infected cell death due to cytopathic effects [37][38][39]-as calculated using the ratio of κE/(κE+ δ I ).…”
Section: A Deterministic Mathematical Model Of Primary Hiv Infection supporting
confidence: 63%
“…Soon after detection, numbers of latently infected cells agreed with previous measurements [35,36] both in magnitude (a total of approximately 100 infected cells per million CD4+ T cells) and in relative proportions of replication competent provirus (approximately 1 in 100 latently infected cells). The relative timing and magnitude of the adaptive immune response coarsely matched experimental observations: our modeled adaptive immune compartment rose several orders of magnitude within 2 weeks following first positive viral load; further, by viral set-point the adaptive immunity has saturated and the infected cell death due to adaptive immunity was comparable to the infected cell death due to cytopathic effects [37][38][39]-as calculated using the ratio of κE/(κE+ δ I ).…”
Section: A Deterministic Mathematical Model Of Primary Hiv Infection supporting
confidence: 63%
“…During this early phase (sometimes called an eclipse phase), infected cells do not produce virus and die at rate δ 1 . After integration, infected cells are able to produce new virus and die at rate δ 2 . The effect of RAL is included in the model by reducing the integration rate k by a factor (1 − ω ), where ω is the efficacy of RAL .…”
Section: Treatment With Integrase Inhibitors and Cd8+ Cell Depletionmentioning
confidence: 99%
“…After integration, infected cells are able to produce new virus and die at rate δ 2 . 64,72,[89][90][91] The effect of RAL is F I G U R E 5 Schematic of a viral dynamics model with multiple stages of infected cells. Target cells, T, become infected but do not produce virus during the early parts of the viral lifecycle (I 1 ), and infected cells only becomes productive (I 2 ) after some time (~1/k) included in the model by reducing the integration rate k by a factor…”
Section: Dynamics Of Viral Load Under Integrase Inhibitor Therapymentioning
confidence: 99%
“…Mathematical modeling of CTL activity during HIV infection is consistent with lytic control by CTL, and predicts that most productively infected cells are killed by CTL ( 10 , 49 ). Apart from their positive effects of controlling viral spread, CTL have been shown to cause tissue damage in viral infections, such as in viral myocarditis ( 50 ) and viral hepatitis.…”
Section: Discussionmentioning
confidence: 75%