In　this　paper,　we　consider　the　robust　non-fragile　H-infinity　fuzzy　control　for　uncertain　nonlinear　delayed　hyperbolic　partial　differential　equation　(PDE)　systems,　which　can　represent　the　dynamics　of　most　industrial　processes,　such　as　plug-flow　reactors,　fixed-bed　reactors,　tubular　heat　exchangers,　traffic　flows,　and　wave　equations.　Initially,　a　Takagi-Sugeno　(T-S)　fuzzy-delayed　hyperbolic　PDE　model　is　presented　to　describe　the　uncertain　nonlinear　delayed　hyperbolic　PDE　system.　Subsequently,　based　on　the　T-S　fuzzy　delayed　hyperbolic　PDE　model,　spatial　linear　matrix　inequality　(SLMI)　based　sufficient　conditions　to　ensure　exponential　stability　with　an　H-infinity　performance　are　obtained　via　utilizing　the　Lyapunov　direct　method.　Then,　to　solve　the　SLMIs,　the　robust　non-fragile　H-infinity　fuzzy　control　problem　for　uncertain　nonlinear　delayed　hyperbolic　PDE　systems　is　formulated　as　an　LMI　feasibility　problem.　Finally,　two　examples　on　a　Lotka-Volterra　PDE　system　and　a　non-isothermal　plug-flow　reactor　(PFR)　are　presented　to　illustrate　the　effectiveness　of　the　presented　control　method.