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A conductivity model for hydrogen based on ab initio simulations
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作者 Uwe Kleinschmidt Ronald Redmer 《Matter and Radiation at Extremes》 2025年第4期58-69,共12页
We calculate the electrical and thermal conductivity of hydrogen for a wide range of densities and temperatures by using molecular dynamics simulations informed by density functional theory.On the basis of the corresp... We calculate the electrical and thermal conductivity of hydrogen for a wide range of densities and temperatures by using molecular dynamics simulations informed by density functional theory.On the basis of the corresponding extended ab initio data set,we construct interpolation formulas covering the range from low-density,high-temperature to high-density,low-temperature plasmas.Our conductivity model repro-duces the well-known limits of the Spitzer and Ziman theory.We compare with available experimental data andfind very good agreement.The new conductivity model can be applied,for example,in dynamo simulations for magneticfield generation in gas giant planets,brown dwarfs,and stellar envelopes. 展开更多
关键词 molecular dynamics simulations electrical thermal conductivity CONDUCTIVITY density functional theoryon interpolation formulas conductivity model extended ab initio data setwe spitzer ziman theorywe
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Asymptotic properties of Kaplan-Meier estimator and hazard estimator for censored survival time with LENQD data
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作者 Yongming Li Weicai Pang +1 位作者 Ziqing Feng Naiyi Li 《Statistical Theory and Related Fields》 CSCD 2024年第2期107-116,共10页
In this paper,we consider the estimators of distribution function and hazard rate for censored survival time.First,some properties and inequalities are established for linearly extended negative quadrant-dependent seq... In this paper,we consider the estimators of distribution function and hazard rate for censored survival time.First,some properties and inequalities are established for linearly extended negative quadrant-dependent sequence as auxiliary results.Then by applying the properties and inequalities,we investigate the strong consistency and strong representation for the Kaplan–Meier estimator and hazard rate estimator with censored linearly extended negative quadrant-dependent data.Under some mild conditions,wederive that the rates of strong consistency are near O(n^(-1/2)log^(1/2)n)and also obtain the strong representations with the remainder of order O(n^(-1/2)log^(1/2)n).The results established here extend and generalize the corresponding ones in recent literature. 展开更多
关键词 Linearly extended negative quadrant-dependent data Kaplan-Meier estimator strong consistency strong representation
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