  We define a new basis of quasisymmetric functions, the row-strict dual
immaculate functions, as the generating function of a particular set of
tableaux. We establish that this definition gives a function that can also be
obtained by applying the $\psi$ involution to the dual immaculate functions of
Berg, Bergeron, Saliola, Serrano, and Zabrocki (2014) and establish numerous
combinatorial properties for our functions. We give an equivalent formulation
of our functions via Bernstein-like operators, in a similar fashion to Berg et.
al (2014). We conclude the paper by defining skew dual immaculate functions and
hook dual immaculate functions and establishing combinatorial properties for
them.
