Let L be a nilpotent Lie superalgebras of dimension (mβ£n) for some
non-negative integers m and n and put s(L)=21β[(m+nβ1)(m+nβ2)]+n+1βdimM(L), where M(L) denotes the Schur
multiplier of L. Recently, the author has shown that s(L)β₯0 and the
structure of all nilpotent Lie superalgebras has been determined when s(L)=0 \cite{Nayak2018}. The aim of this paper is to classify all nilpotent Lie
superalgebras L for which s(L)=1 and 2.Comment: 19 page