In this paper we investigate the description of the complex Leibniz superalgebras with nilindex n+m, where n and m (m=0) are dimensions of even and odd parts, respectively. In fact, such superalgebras with characteristic sequence equal to (n1,...,nk∣m1,...,ms)
Nearby in the stack
(where
n1+...+nk=n,m1+...+ms=m
) for
n1≥n−1
and
(n1,...,nk∣m)
were classified in works FilSup--C-G-O-Kh1. Here we prove that in the case of
(n1,...,nk∣m1,...,ms)
, where
n1≤n−2
and
m1≤m−1
the Leibniz superalgebras have nilindex less than n+m. Thus, we complete the classification of Leibniz superalgebras with nilindex n+m.