In　this　article,　we　consider　the　periodic　problem　for　bipolar　non-isentropic　Euler-Maxwell　equations　with　damping　terms　in　plasmas.　By　means　of　an　induction　argument　on　the　order　of　the　time-space　derivatives　of　solutions　in　energy　estimates,　the　global　smooth　solution　with　small　amplitude　was　established　close　to　a　non-constant　steady-state　solution　with　asymptotic　stability　property.　Furthermore,　we　obtain　the　global　stability　of　solutions　with　exponential　decay　in　time　near　the　non-constant　steady-states　for　bipolar　non-isentropic　Euler-Poisson　equations.　This　phenomenon　on　the　charge　transport　shows　the　essential　relation　and　difference　between　the　bipolar　non-isentropic　and　the　bipolar　isentropic　Euler-Maxwell/Poisson　equations.