Weak condition for generalized fweakly Picard mappings on partial metric spaces

Recently, Minak and Altun introduced the notions of multivalued weak contractions and multivalued weakly Picard operators on partial metric spaces. They also obtained two fixed point theorems with the notions of multivalued (\(\delta\), L) ndash; weak contractions and multivalued (\(\alpha\), L)weak contractions. In this paper, we introduce the notion of generalized multivalued (f, \(\alpha, \beta\))weak contraction on partial metric spaces. We also establish some coincidence and common fixed point theorems. Our results extend and generalize some wellknown common fixed point theorems on partial metric spaces.