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BOUND STATES FOR A CLASS OF QUASILINEAR SCALAR FIELD EQUATIONS WITH POTENTIALS VANISHING AT INFINITY
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作者 athanasios n.lyberopoulos 《Acta Mathematica Scientia》 SCIE CSCD 2012年第1期197-208,共12页
We study the existence and non-existence of bound states (i.e., solutions in W1,P(RN)) for a class of quasilinear scalar field equations of the for -△pu+V(x)|u|p-2u=a(x)|u|q-2u,x∈RN,1〈P〈N,mwhen the po... We study the existence and non-existence of bound states (i.e., solutions in W1,P(RN)) for a class of quasilinear scalar field equations of the for -△pu+V(x)|u|p-2u=a(x)|u|q-2u,x∈RN,1〈P〈N,mwhen the potentials V(.)≥ 0 and a(.) decay to zero at infinity. 展开更多
关键词 P-LAPLACIAN bound states decaying potentials Hardy potential weightedSobolev spaces
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