  By iterative techniques,we present two fixed point theorems, whose modular
formulations are relatively close to the Banach's fixed point theorem in the
normed spaces.The first result concerns the fixed point of the strongly
contraction mappings.The second result deals with the fixed point of the strict
contraction mappings where the modular satisfies the delta-condition.
  For the nonexpansive mappings,where the modular satisfies the regular growth
condition,we present a fixed point theorem of the Shauder's type,without
boundedness condition on the domain of theses mappings.
