  We present the results for two-loop massive kite master integrals with
elliptics in terms of iterated integrals with algebraic kernels. The key
ingredients are new integral representations for sunset subgraphs in
$d=4-2\epsilon$ and $d=2-2\epsilon$ dimensions together with differential
equations for considered kite master integrals in $A+B\epsilon$ form. The
obtained results can be easily generalized to all orders in
$\epsilon$-expansion and show that the class of functions defined as iterated
integrals with algebraic kernels may be large enough for writing down results
for a large class of massive Feynman diagrams.
