This　paper　addresses　the　limitations　of　traditional　predator-prey　models　by　constructing　a　modified　Leslie-Gower　model　that　incorporates　the　dual　effects　of　wind　on　predator　foraging　efficiency　and　human　harvesting　activities.　We　introduce　nonlinear　functions　1(ω)　=　1　+　k1ω　and　2(ω)　=　1　+　k2ω　to　quantify　the　dynamic　impacts　of　wind　speed　on　predator　search　efficiency　(negatively　correlated)　and　human　harvesting　intensity　(negatively　correlated).　Through　differential　equation　theory,　we　analyze　the　local/global　stability　of　boundary　and　positive　equilibria,　system　persistence,　and　parameter　sensitivity,　supported　by　numerical　simulations.　Key　findings　include:　(1)　Wind　speeds　exceeding　a　critical　threshold　enable　prey　populations　to　overcome　extinction　thresholds,　ensuring　persistent　survival.　(2)　Human　harvesting　efficiency　significantly　decreases　with　increasing　wind　speed.　(3)　Predator　density　exhibits　non-monotonic　variation　with　wind　speed,　while　prey　density　monotonically　increases,　asymptotically　approaching　environmental　carrying　capacity.　(4)　The　existence　of　a　positive　equilibrium　guarantees　global　asymptotic　stability,　highlighting　the　crucial　role　of　wind　effects　in　maintaining　system　equilibrium.　This　study　provides　theoretical　foundations　for　ecosystem　management　under　extreme　climates　and　supports　wind-direction　strategies　in　fishery　conservation.　©　2025,　International　Association　of　Engineers.　All　rights　reserved.