  We define statistical Ces\`{a}ro and statistical logarithmic summability
methods of sequences in intuitionistic fuzzy normed spaces($IFNS$) and give
slowly oscillating type and Hardy type Tauberian conditions under which
statistical Ces\`{a}ro summability and statistical logarithmic summability
imply convergence in $IFNS$. Besides, we obtain analogous results for the
higher order summability methods as corollaries. Also, two theorems concerning
the convergence of statically convergent sequences in $IFNS$ are proved in the
paper.
