The　dynamic　behavior　of　a　discrete-time　two-patch　model　with　the　Allee　effect　and　nonlinear　dispersal　is　studied　in　this　paper.　The　model　consists　of　two　patches　connected　by　the　dispersal　of　individuals.　Each　patch　has　its　own　carrying　capacity　and　intraspecific　competition,　and　the　growth　rate　of　one　patch　exhibits　the　Allee　effect.　The　existence　and　stability　of　the　fixed　points　for　the　model　are　explored.　Then,　utilizing　the　central　manifold　theorem　and　bifurcation　theory,　fold　and　flip　bifurcations　are　investigated.　Finally,　numerical　simulations　are　conducted　to　explore　how　the　Allee　effect　and　nonlinear　dispersal　affect　the　dynamics　of　the　system.　©　2024　the　Author(s)