  We present a family of charged rotating wormhole solutions to the
Einstein-Maxwell equations, supported by anisotropic matter fields. We first
revisit the charged static cases and analyze the conditions for the solution to
represent a wormhole geometry. The rotating geometry is obtained by applying
the Newman-Janis algorithm to the static geometry. We show the solutions to
Maxwell equations in detail. We believe that our wormhole geometry offers a
geometric realization corresponding to the concept of 'charge without charge'.
