1 / 16

HIV incidence determination in clade B epidemics: A multi-assay approach

HIV incidence determination in clade B epidemics: A multi-assay approach. Oliver Laeyendecker, Brookmeyer R, Cousins MM, Mullis CE, Konikoff J, Donnell D, Celum C, Buchbinder SP, Seage GR, Kirk GD, Mehta SH, Astemborski J, Jacobson LP, Margolick JB, Brown J, Quinn TC, and Eshleman SH.

tekla
Download Presentation

HIV incidence determination in clade B epidemics: A multi-assay approach

An Image/Link below is provided (as is) to download presentation Download Policy: Content on the Website is provided to you AS IS for your information and personal use and may not be sold / licensed / shared on other websites without getting consent from its author. Content is provided to you AS IS for your information and personal use only. Download presentation by click this link. While downloading, if for some reason you are not able to download a presentation, the publisher may have deleted the file from their server. During download, if you can't get a presentation, the file might be deleted by the publisher.

E N D

Presentation Transcript


  1. HIV incidence determination in clade B epidemics: A multi-assay approach Oliver Laeyendecker, Brookmeyer R, Cousins MM, Mullis CE, Konikoff J, Donnell D, Celum C, Buchbinder SP, Seage GR, Kirk GD, Mehta SH, Astemborski J, Jacobson LP, Margolick JB, Brown J, Quinn TC, and Eshleman SH

  2. How do you measure HIV incidence in a cross-sectional cohort? HIV Uninfected Recently Infected Long-term Infected # Recently Infected Incidence estimate = # HIV Uninfected Average time of recent infection (window period) x Brookmeyer & Quinn AJE 1995

  3. Problem: Infinite time ‘recently infected’ and regression to ‘recently infected’ HIV Uninfected Recently Infected Long-term Infected # Recently Infected ? Incidence estimate = # HIV Uninfected Average time of recent infection ? x

  4. How to find the recently infected people

  5. Development of a multi-assay algorithm ≤ 200 cells / ul CD4 cell count Stop > 200 cells / ul ≥ 1.0 OD-n BED CEIA Stop < 1.0 OD-n ≥ 80% Avidity Stop < 80% ≤ 400 copies/ ml HIV viral load Stop > 400 copies / ml Classified as recently infected

  6. Samples to determine the performance of the MAA • Performance Cohorts: HIVNET 001, MACS, ALIVE • MSM, IDU, women • 1,782 samples from 709 individuals • Duration of HIV infection: 1 month to 8+ years • Includes individuals with AIDS, viral suppression, exposed to ARVs • Confirmation Data: Johns Hopkins HIV Clinical Practice Cohort • MSM, IDU, women • 500 samples from 379 individuals • Duration of HIV infection: 8+ years from 1st positive test • Includes individuals with AIDS, viral suppression, exposed to ARVs • Longitudinal cohorts • HIV001 • HPTN 064

  7. Proportion classified as recent None of 500 samples from individuals infected 8+ years (Johns Hopkins HIV Clinical Practice Cohort) were misclassified as recent using the multi-assay algorithm

  8. BED-CEIA The probability of testing recently infected by time from seroconversion is fitted with a cubic spline The area under the modeled probability curve using numerical integration provided the window period % characterized as “recent” BED-CEIA: Does not converge to zero Cannot determine window period (average time classified as recently infected) 20% 40% 60% 80% 100% 0 2 4 6 8 Duration of infection (years)

  9. BED-CEIA vs. Multi Assay Algorithm The probability of testing recently infected by time from seroconversion is fitted with a quadratic spline The area under the modeled probability curve using numerical integration provided the window period % characterized as “recent” BED-CEIA: Does not converge to zero Cannot determine window period (average time classified as recently infected) 20% 40% 60% 80% 100% Multi-assay algorithm : Does converge to zero Window period: 141 days (95% CI: 94-150 days) BED MAA 0 2 4 6 8 Duration of infection (years)

  10. Comparison of HIV incidence Estimates Eshleman (2012) In Press JID Laeyendecker (2012) Submitted

  11. Summary • The multi-assay algorithm has a window period of 141 days with no misclassification of individuals infected 4+ years • Incidence estimates obtained using the multi-assay algorithm are nearly identical to estimates based on HIV seroconversion • We are now determining the optimal cut-off values for the multi-assay algorithm

  12. Acknowledgements Quinn Laboratory Thomas Quinn Jordyn Gamiel Amy Oliver Caroline Mullis Kevin Eaton Amy Mueller Johns Hopkins University MACS, ALIVE, Moore Clinic Lisa Jacobson Joseph Margolick Greg Kirk Shruti Mehta Jacquie Astemborski Richard Moore Jeanne Keruly HPTN 064 Sally Hodder Jessica Justman HPTN Network Lab Susan Eshleman Matthew Cousins UCLA Ron Brookmeyer Jacob Konikoff SCHARP Deborah Donnell Jim Hughes HIVNET 001/1.1 Connie Celum Susan Buchbinder George Seage Haynes Sheppard • CDC • Michele Owen • Bernard Branson • Bharat Parekh • Andrea Kim • Connie Sexton U01/UM1-AI068613 1R01-AI095068 Study Teams and Participants

  13. Theoretical framework for cross sectional incidence testing Individual Time Varying AIDS Antiviral Treatment Population Stage of the epidemic Access to ARVs Time Infected Assay Outcome Individual Fixed Age, Race, Gender Route of infection Geography Infecting subtype Viral load set-point

  14. Comparison of cross-sectional incidence testing to known incidence Longitudinal cohort Perform cross-sectional incidence testing Survey rounds 1 2 3 4 Compare the incidence estimate based on HIV seroconversion to the estimate based on cross-sectional testing using the multi-assay algorithm HIV- HIV+ HIV incidence between survey rounds (HIV seroconversion)

  15. Why a Bigger Window is Better Window period 21 days 45 days 141 days 365 days Population needed to screen to find ten recently infected individuals Incidence (percent/ year)

More Related