In　this　paper,　Daubechies　(DB)　wavelet　is　used　for　solution　of　2D　large　deformation　problems.　Because　the　DB　wavelet　scaling　functions　are　directly　used　as　basis　function,　no　meshes　are　needed　in　function　approximation.　Using　the　DB　wavelet,　the　solution　formulations　based　on　total　Lagrangian　approach　for　two-dimensional　large　deformation　problems　are　established.　Due　to　the　lack　of　Kroneker　delta　properties　in　wavelet　scaling　functions,　Lagrange　multipliers　are　used　for　imposition　of　boundary　condition.　Numerical　examples　of　2D　large　deformation　problems　illustrate　that　this　method　is　effective　and　stable.