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Fast Measurement of Dielectric Conductivity for Space Application by Surface Potential Decay Method 被引量:1
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作者 全荣辉 周凯 +2 位作者 方美华 池卫英 张振龙 《Chinese Physics Letters》 SCIE CAS CSCD 2017年第6期104-106,共3页
Surface potential decay of polymers for electrical insulation can help to determine the dark conductivity for spacecraft charging analysis. Due to the existence of radiation-induced conductivity, it decays fast in the... Surface potential decay of polymers for electrical insulation can help to determine the dark conductivity for spacecraft charging analysis. Due to the existence of radiation-induced conductivity, it decays fast in the first few hours after irradiation and exponentially slowly for the remaining time. The measurement of dark conductivity with this method usually takes the slow part and needs a couple of days. Integrating the Fowler formula into the deep dielectric charging equations, we obtain a new expression for the fast decay part. The experimental data of different materials, dose rates and temperatures are fitted by the new expression. Both the dark conductivity and the radiation-induced conductivity are derived and compared with other methods. The result shows a good estimation of dark conductivity and radiation-induced conductivity in high-resistivity polymers, which enables a fast measurement of dielectric conductivity within about 600 rain after irradiation. 展开更多
关键词 Fast Measurement of Dielectric Conductivity for Space Application by Surface potential decay Method
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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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