In this paper, we studied a new class of nonspreading-type mappings more general than the strictly pseudononspreading and generalized nonspreading mappings. We state prove some strong convergence theorems Mann-type Ishikawa-type algorithms for approximating fixed points our in Hadamard spaces.

In this paper, we introduce a new concept of α-ψ-ϕ-contractive integral type mappings and establish some new fixed point theorems in complete metric spaces.

A common fixed point result for weakly increasing mappings satisfying generalized contractive type of Zhang in ordered metric spaces are derived.

We introduce Suzuki type P-contractive mappings by taking into account the concepts of contractive, P-contractive, and contractive mappings. Then, for such on compact metric spaces, we present a fixed point theorem that is more general than well-known Edelstein theorem.