Main focus of this paper is to introduce fixed point (FP) results in the context of fuzzy partial metric spaces (FPMS). Using control operations, we initiate recent contractive conditions and demonstrate the permanence and distinctiveness of fixed points (FP) of self-functions. Our results generalize the theorems existing in the spaces of a partially metric and a fuzzy metric (FMS). By examples, we demonstrate the usefulness of our findings. The presented work is a combination and generalization of several known facts in the earlier works.