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Chapter 4.2<br />

194<br />

PATIENTS AND METHODS<br />

Patients<br />

Eleven chronic hepatitis B patients [all liver-biopsy proven or serum hepatitis B surface<br />

antigen (HBsAg)-positive for at least 6 months] with breakthrough HBV-DNA on lamivudine<br />

therapy received tenofovir 300 mg once daily while maintaining their existing<br />

therapy, which included lamivudine. Five of these patients were co-infected with HIV.<br />

Sequential sera, taken at day 1 (at t = 0 and t = 8 h), days 2, 4, 7, 10, 14, 21, 28 and every<br />

4 weeks thereafter, were quantitatively assessed for HBV-DNA. The presence of YMDD<br />

mutants was determined at t = 0 and t = 28 days.<br />

Virological measurements<br />

The HBV-DNA was isolated using the MagnaPure LC isola tion station (Roche Applied<br />

Science, Penzberg, Germany) with a modifi ed protocol HBV-02 in which the proteinase<br />

K digestion occurred first. 20 HBV-DNA serum levels were quantitatively assessed using<br />

the HBV-DNA TaqMan assay and calibrated using EUROHEP HBV-DNA standards. 21 The<br />

TaqMan assay enabled accurate quantitative determination to levels of 1000 copies/<br />

mL. 20<br />

At days 1 and 28, HBV polymerase mutant analysis was performed on HBV-DNA using a<br />

Line Probe assay (INNO-LiPA HBV DR; Innogenetics N.V., Ghent, Belgium). 22 Where the<br />

INNO-LiPA assay was indeterminate, sequence analysis was used. A selected genome<br />

region of the polymerase gene was amplifi ed and sequenced with particular primers<br />

described earlier. 23<br />

Models for viral dynamics during the fi rst 4 weeks of treatment<br />

Mathematical modelling of viral decline was previously described by Neumann et al. 18<br />

for hepatitis C and Nowak et al. and Tsiang et al. 24–25 for hepatitis B. We have used<br />

Neumann’s biphasic-exponential model to describe the viral decay during the fi rst 28<br />

days of treatment in our patients:<br />

V(t) = V 0 {A exp[-λ 1 t] + (1 – A) exp [-λ 2 t]}<br />

where, V 0 = initial viral load; λ 1 = slope of the fi rst phase of viral decline; λ 2 = slope of<br />

the second phase of viral decline; A = (εc - λ 2 )/(λ 1 - λ 2 ); λ 1,2 = 1/2{(c + δ)± [(c - δ) 2 + 4(1 - ε)<br />

(1 - η) cδ] 1/2 }; t = time; δ = death rate of productively infected cells; c = clearance rate of<br />

free virus; ε = effectiveness of tenofovir in blocking virion production in infected cells;

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