  In this paper we introduce a class of operators on complete lattices called
Dynamic Ordered Weighted Averaging (DYOWA) functions. These functions provide a
generalized form of an important class of aggregation functions: The Ordered
Weighted Averaging (OWA) functions, whose applications can be found in several
areas like: Image Processing and Decision Making. The wide range of
applications of OWAs motivated many researchers to study their variations. One
of them was proposed by Lizassoaim and Moreno in 2013, which extends those
functions to complete lattices. Here, we propose a new generalization of OWAs
that also generalizes the operators proposed by Lizassoaim and Moreno.
