[Author]
 Reinov O. I.

[Title]
 Properties $\mathrm{AP}(l_p)$ and $l_p$-factorizations of operators

[AMS Subj-class]
 47B10 Hilbert--Schmidt operators, trace class operators, nuclear operators,
       p-summing operators, etc.

[Abstract]
 We investigate a question:
 Is it true that if the adjoint to $T$ operator $T^*$ compactly factors
 through the space $l_p$, then the operator $T$ itself can be (strictly)
 factored through the space $l_{p'}$?

[Comments]
 LaTeX, English, 5 pp.

[Contact e-mail]
 orein@1146.spb.edu