In the middle of 1980s,Ni&Serrin,Grads,Ni &Nirenberg,established a generalized iueqnality for the sphelrical symmetry Solutions of quasilinear elliptic equations diV[A(|Du|)]+,f(u)=0,χ∈~n (1) By using this inequality,the results that do not exist spherical symmetry solution can be Proved.In order to study the non-existence of the nonspherical symmetry Solutions,We must establish the Pohozaev’ ideutity or inequality for general nonspherical symmetry SOlutions for the most general quasilinear Euler equations