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The Multifractal Formalism for Measures, Review and Extension to Mixed Cases 被引量:1
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作者 Mohamed Menceur Anouar Ben Mabrouk Kamel Betina 《Analysis in Theory and Applications》 CSCD 2016年第4期303-332,共30页
The mulfifractal formalism for single measure is reviewed. Next, a mixed generalized multifractal formalism is introduced which extends the multifractal formalism of a single measure based on generalizations of the Ha... The mulfifractal formalism for single measure is reviewed. Next, a mixed generalized multifractal formalism is introduced which extends the multifractal formalism of a single measure based on generalizations of the Hausdorff and packing measures to a vector of simultaneously many measures. Borel-Cantelli and Large deviations Theorems are extended to higher orders and thus applied for the validity of the new variant of the multifractal formalism for some special cases of multi-doubling type measures. 展开更多
关键词 Hausdorff measures packing measures Hausdorff dimension packing dimension renyi dimension multifractal formalism vector valued measures mixed cases Holderian measures doubling measures Borel-Cantelli large deviations
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Polarization of the dielectronic recombination satellites including the generalized Breit interaction effects
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作者 WU Ze-qing LI Yue-ming DUAN Bin ZHANG Hong 《原子与分子物理学报》 CAS CSCD 北大核心 2006年第B04期21-25,共5页
关键词 偏振 GBI 电子重组 理论结构 原子结构
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Nonradial Solutions of a Mixed Concave-Convex Elliptic Problem
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作者 BEN MABROUK Anouar BEN MOHAMED MohamedLakdar 《Journal of Partial Differential Equations》 2011年第4期313-323,共11页
We study the homogeneous Dirichlet problem in a ball for semi-linear elliptic problems derived from the Brezis-Nirenberg one with concave-convex nonlinearities. We are interested in determining non-radial solutions wh... We study the homogeneous Dirichlet problem in a ball for semi-linear elliptic problems derived from the Brezis-Nirenberg one with concave-convex nonlinearities. We are interested in determining non-radial solutions which are invariant with respect to some subgroup of the orthogonal group. We prove that unlike separated nonlinearities, there are two types of solutions, one converging to zero and one diverging. We conclude at the end on the classification of non radial solutions related to the nonlinearity used. 展开更多
关键词 Group invariance nonlinear elliptic equations variational method Brezis-Nirenberg problem eigenvalue and eigenfunction problems.
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Emissivity Calculations Under DCA-UTA Approximation for NLTE Plasmas
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作者 J.Q.Pang Z.Q.Wu J.Yan 《Communications in Computational Physics》 SCIE 2007年第6期1085-1094,共10页
A model is developed to calculate emission spectrum from plasmas in nonlocal-thermodynamic-equilibrium(NLTE).The populations are obtained with a Collisional Radiative Model and the spectrum is calculated with the Unre... A model is developed to calculate emission spectrum from plasmas in nonlocal-thermodynamic-equilibrium(NLTE).The populations are obtained with a Collisional Radiative Model and the spectrum is calculated with the Unresolved-TransitionArray(UTA)approximation.The present model is applied to the calculation of emissivity from low-,medium-and high-Z plasmas.The integrated emissivity and the spectra are compared with those calculated by other theoretical models.In general speaking,the present results of the mean charge state and emissivity agree well with some theoretical ones while large differences are found when all the theoretical results are included. 展开更多
关键词 Non-local-thermodynamic-equilibrium(NLTE) EMISSIVITY Unresolved-TransitionArray(UTA).
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