This　study　proposes　a　Lotka-Volterra　competition　model　incorporating　a　novel　fear-based　feedback　control　mechanism.　Through　theoretical　analysis　and　numerical　simulations,　several　important　conclusions　are　obtained.　The　system　admits　at　most　two　positive　equilibria;　while　the　feedback　control　parameter　does　not　affect　their　existence,　it　plays　a　crucial　role　in　determining　their　stability.　A　sufficiently　large　control　intensity　can　enhance　the　stability　of　the　positive　equilibrium,　thereby　promoting　species　coexistence.　The　system　exhibits　rich　bifurcation　phenomena,　including　transcritical,　pitchfork,　saddle-node,　Hopf,　and　Bogdanov-Takens　bifurcations.　Notably,　a　stable　limit　cycle　may　arise　through　a　Hopf　bifurcation.　Under　weak　competition,　the　system　admits　at　most　one　positive　equilibrium,　which　is　always　stable　regardless　of　the　intensity　of　fear　effects.　In　contrast,　under　strong　competition,　the　system　displays　more　complex　dynamics,　including　the　possible　occurrence　of　multiple　positive　equilibria　and　intricate　bifurcation　structures.　These　results　highlight　the　crucial　role　of　fear-based　feedback　control　in　facilitating　stable　coexistence　in　competitive　ecological　systems.