We present a low order virtual element discretization for time dependent Maxwell's equations  . Both the semi- and fully-discrete schemes are considered. We derive optimal a priori estimates and validate them on a set of numerical experiments  .
We present a low order virtual element discretization for time dependent Maxwell's equations , which allow for the use of general polyhedral meshes . Both the semi- and fully-discrete schemes are considered. We derive optimal a priori estimates and validate them on a set of numerical experiments . As pivot results, we discuss some novel inequalities for de Rahm sequences of nodal, edge, and face virtual element spaces .
A
, which allow for the use of general polyhedral meshes
A
. As pivot results, we discuss some novel inequalities for de Rahm sequences of nodal, edge, and face virtual element spaces