Fixed point theorems in generalized metric spaces

Fixed point theory is one of the most important subjects of todays developing modern mathematics. Recently, after various generalizations of the concept of metric space, fixed point theorems have been carried to generalized metric spaces. Some of these generalized metric spaces are b-metric, rectangular metric, partial metric, and b_v (s) metric space. In this thesis, partial b_v (s), partial v-generalized and b_v (θ) metric spaces which are more general than the most of the generalized metric spaces are defined. Also, fixed point theorems such as Banach, Kannan, Reich and Ciric have been expressed and proved in the considered spaces and b_v (s) metric spaces.