Interpolating sequences on analytic Besov type spaces Nicola ArcozziDaniel BlasiJordi Pau 30H0531C2546J15Besov spacesinterpolating sequencesCarleson measurescorona problems We characterize the interpolating sequences for the weighted analytic Besov spaces $B_p(s)$, defined by the norm $$\|f\|^p_{B_p(s)} = |f(0)|^p + \int_{D}|(1 - |z|^2)f'(z)|^p(1 - |z|^2)^{s} \frac{\text{\upshape d}A(z)}{(1 - |z|^2)^2}, $$ $1<p<\infty$ and $0<s<1$, and for the corresponding multiplier spaces $\Mm(B_p(s))$. Indiana University Mathematics Journal 2009 text pdf 10.1512/iumj.2009.58.3589 10.1512/iumj.2009.58.3589 en Indiana Univ. Math. J. 58 (2009) 1281 - 1318 state-of-the-art mathematics http://iumj.org/access/