For　a　nonlinear　parabolic　distributed　parameter　system　(DPS),　a　fuzzy　boundary　sampled-data　(SD)　control　method　is　introduced　in　this　article,　where　distributed　SD　measurement　and　boundary　SD　measurement　are　respected.　Initially,　this　nonlinear　parabolic　DPS　is　represented　precisely　by　a　Takagi-Sugeno　(T-S)　fuzzy　parabolic　partial　differential　equation　(PDE)　model.　Subsequently,　under　distributed　SD　measurement　and　boundary　SD　measurement,　a　fuzzy　boundary　SD　control　design　is　obtained　via　linear　matrix　inequalities　(LMIs)　on　the　basis　of　the　T-S　fuzzy　parabolic　PDE　model　to　guarantee　exponential　stability　for　closed-loop　parabolic　DPS　by　using　inequality　techniques　and　a　LF.　Furthermore,　respecting　the　property　of　membership　functions,　we　present　some　LMI-based　fuzzy　boundary　SD　control　design　conditions.　Finally,　the　effectiveness　of　the　designed　fuzzy　boundary　SD　controller　is　demonstrated　via　two　simulation　examples.