| In this paper,we study the existence of multiple solutions for a class of p（x）Kirchhoff type questions involving singular terms.By using the Nehari manifold,Ekeland’s variational principle and systemtric mountain pass theorem and other variational methods.Firstly,we consider the following p（x）-Kirchhoff type equations with singular nonlinear terms where Ω（?）RN（N≥3）is a smooth bounded domain with boundary （?）Ω,a（x）∈L∞（Ω）with a（x）>0,φ:=∫Ω1/p（x）(|▽u|p（x）+a（x）|u|p（x）dx,M（t）is a continuous function,（?）u/（?）v is the outer unit normal derivative on （?）Q.b（x）,c（x）∈ C（Ω）with b（x）,c（x）>0,λ>0 is a real parameter,β（x）∈（0,1）is a continuous function,0<1-β（x）<10 are constants,p ∈ C（Ω）with 10 is a real parameter,c（x）,d（x）>0,10 are constants,λ>0 is a real parameter,r（x）∈ C（Ω）,1 |
