57 research outputs found

    AR-quiver approach to affine canonical basis elements

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    AbstractThis is the continuation of [Y. Li, Affine quivers of type A˜n and canonical bases, math.QA/0501175]. We describe the affine canonical basis elements in the case when the affine quiver has arbitrary orientation. This generalizes the description in [G. Lusztig, Affine quivers and canonical bases, Publ. Math. Inst. Hautes Études Sci. 76 (1992) 111–163]

    Characteristics of HCV antibody negative PWID by year of enrolment in the VIDUS cohort between 1996 and 2012 in Vancouver, Canada (n = 364).

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    <p>Percentages indicate column percentages;</p><p>*At the time of enrolment;</p>†<p>in the last 6 months prior to enrolment;</p>¶<p>p-value for association (Fisher’s exact test for categorical variables, Kruskal-Wallis Test for continuous variables);</p>§<p>p-value for trend (Cochran-Armitage test for categorical variables, linear regression for continuous variables).</p

    Baseline plasma IP-10 according to virological responses in genotype 1 patients only.

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    <p>Baseline IP-10 values are shown in genotype 1 patients who did and did not achieve: a) RVR b) EVR c) ETR and d) SVR. IP-10 levels were compared using the student’s t-test with Welch’s correction for unequal variances as appropriate. RVR rapid virological response; EVR early virological response; ETR end of treatment response; SVR sustained virological response.</p
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