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Volterra型算子从导数Hardy空间到加权Dirichlet空间上的序有界性
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作者 罗庆仙 《韶关学院学报》 2021年第9期1-4,共4页
利用导数Hardy空间SP(0<p<∞)上的点值泛函δ_(z)的范数估计以及导数点值泛函δ'_(z)的范数估计,首次研究并给出了Volterra型算子T_(g)、S_(g)及其相关的乘法算子M_(g)从导数Hardy空间S_(P)(0<p<∞)到加权Dirichlet空间... 利用导数Hardy空间SP(0<p<∞)上的点值泛函δ_(z)的范数估计以及导数点值泛函δ'_(z)的范数估计,首次研究并给出了Volterra型算子T_(g)、S_(g)及其相关的乘法算子M_(g)从导数Hardy空间S_(P)(0<p<∞)到加权Dirichlet空间D_(β)^(q)(0<q<∞,-1<β<∞)上的序有界性的完整刻画. 展开更多
关键词 Volterra型算子 导数Hardy空间 加权DIRICHLET空间 序有界性
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加权复合算子在两类函数空间之间的序有界性
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作者 林庆泽 《数学学报(中文版)》 CSCD 北大核心 2022年第2期317-324,共8页
本文首先研究了加权复合算子W_(Φ,φ)(f):=Φfoφ的Hilbert-Schmidt性质与序有界性的对应关系.接着利用加权Dirichlet空间D^(q)_(β)(0<q<∞,-1<β<∞)以及导数Hardy空间S^(p)(0<p<∞)上的点值泛函δ_(z)以及导数点... 本文首先研究了加权复合算子W_(Φ,φ)(f):=Φfoφ的Hilbert-Schmidt性质与序有界性的对应关系.接着利用加权Dirichlet空间D^(q)_(β)(0<q<∞,-1<β<∞)以及导数Hardy空间S^(p)(0<p<∞)上的点值泛函δ_(z)以及导数点值泛函δ’_(z)的范数估计,给出了加权复合算子W_(Φ,φ)在加权Dirichlet空间D^(q)_(β)与导数Hardy空间S^(p)之间的序有界性的完整刻画. 展开更多
关键词 加权DIRICHLET空间 导数Hardy空间 加权复合算子 序有界性
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Effect of atomic structure on migration characteristic and solute segregation of ordered domain interfaces formed in Ni_(75)Al_xV_(25-x) 被引量:1
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作者 张明义 陈铮 +3 位作者 王永欣 马光 卢艳丽 范晓丽 《Transactions of Nonferrous Metals Society of China》 SCIE EI CAS CSCD 2011年第3期604-611,共8页
Based on the microscopic phase-field model, ordered domain interfaces formed between D022 (Ni3V) phases along [001] direction in Ni75AlxV25-x alloys were simulated, and the effects of atomic structure on the migrati... Based on the microscopic phase-field model, ordered domain interfaces formed between D022 (Ni3V) phases along [001] direction in Ni75AlxV25-x alloys were simulated, and the effects of atomic structure on the migration characteristic and solute segregation of interfaces were studied. It is found that the migration ability is related to the atomic structure of interfaces, and three kinds of interfaces can migrate except the interface (001)//(002) which has the characteristic of L12 (Ni3Al) structure. V atoms jump to the nearest neighbor site and substitute for Ni, and vice versa. Because of the site selectivity behaviors of jumping atoms, the number of jumping atoms during the migration is the least and the jumping distance of atoms is the shortest among all possible modes, and the atomic structures of interfaces are unchanged before and after the migration. The preferences and degree of segregation or depletion of alloy elements are also related to the atomic structure of interface. 展开更多
关键词 atomic migration characteristic solute segregation site selectivity microscopic phase-field ordered domain interface
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BACKWARD STOCHASTIC VIABILITY AND RELATED PROPERTIES ON Z FOR BSDES WITH APPLICATIONS
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作者 Zhen WU Zhiyong YU 《Journal of Systems Science & Complexity》 SCIE EI CSCD 2012年第4期675-690,共16页
This paper investigates some important properties of Z, the martingale integrant of the backward stochastic differential equations, which is the second process of the solution. These include the backward stochastic vi... This paper investigates some important properties of Z, the martingale integrant of the backward stochastic differential equations, which is the second process of the solution. These include the backward stochastic viability property, bounded property and the comparison theorem. To explain the theoretical results, the authors apply them to study a financial contingent claim pricing problem. The replication portfolio process can be characterized clearly. 展开更多
关键词 Backward stochastic differential equations backward stochastic viability property Malliavin calculus portfolio choice.
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