含铀微粒分析是核保障领域环境取样分析中的一项重要技术。在涉铀核活动尤其是铀浓缩过程中,会向环境中释放含铀气溶胶,其干燥后形成的含铀微粒与自然界形成的含铀微粒在同位素组成、元素组成、杂质组成等方面均存在明显差异。因此,可...含铀微粒分析是核保障领域环境取样分析中的一项重要技术。在涉铀核活动尤其是铀浓缩过程中,会向环境中释放含铀气溶胶,其干燥后形成的含铀微粒与自然界形成的含铀微粒在同位素组成、元素组成、杂质组成等方面均存在明显差异。因此,可以通过分析所采集样品中微米或亚微米级尺寸含铀微粒的特征信息,为相应核设施、核活动的监测提供判断依据。经过近30年发展,目前已形成了较为成熟的含铀微粒分析方法体系。本文简单介绍了包括样品采集、初步筛选、微粒回收、识别及定位和测量在内的微粒分析流程,对比了各个环节常用技术手段的优缺点。同时,分别讨论了含铀微粒同位素分析、形貌及元素化合物组成分析、年龄分析三个研究方向的研究进展。最后,根据研究现状,结合国际原子能机构(IAEA)核查发展和实施支持计划(Development and Implementation Support Programme for Nuclear Verification),展望了未来含铀微粒分析技术的研究发展方向。展开更多
With the aid of computation,we consider the variable-coefficient coupied nonlinear Schr(o|¨)dinger equationswith the effects of group-velocity dispersion,self-phase modulation and cross-phase modulation,which hav...With the aid of computation,we consider the variable-coefficient coupied nonlinear Schr(o|¨)dinger equationswith the effects of group-velocity dispersion,self-phase modulation and cross-phase modulation,which have potentialapplications in the long-distance communication of two-pulse propagation in inhomogeneous optical fibers.Based on theobtained nonisospectral linear eigenvalue problems(i.e.Lax pair),we construct the Darboux transformation for such amodel to derive the optical soliton solutions.In addition,through the one-and two-soliton-like solutions,we graphicallydiscuss the features of picosecond solitons in inhomogeneous optical fibers.展开更多
By truncating the Painleve expansion at the constant level term,the Hirota bilinear form is obtainedfor a (3+1)-dimensional variable-coefficient Kadomtsev-Petviashvili equation.Based on its bilinear form,solitary-wave...By truncating the Painleve expansion at the constant level term,the Hirota bilinear form is obtainedfor a (3+1)-dimensional variable-coefficient Kadomtsev-Petviashvili equation.Based on its bilinear form,solitary-wavesolutions are constructed via the ε-expansion method and the corresponding graphical analysis is given.Furthermore,the exact solution in the Wronskian form is presented and proved by direct substitution into the bilinear equation.展开更多
<Abstract>In this paper,under the Painlevé-integrable condition,the auto-Bcklund transformations in different forms for a variable-coefficient Korteweg-de Vries model with physical interests are obtained ...<Abstract>In this paper,under the Painlevé-integrable condition,the auto-Bcklund transformations in different forms for a variable-coefficient Korteweg-de Vries model with physical interests are obtained through various methods including the Hirota method,truncated Painlevé expansion method,extended variable-coefficient balancing-act method,and Lax pair.Additionally,the compatibility for the truncated Painlevé expansion method and extended variable-coefficient balancing-act method is testified.展开更多
文摘含铀微粒分析是核保障领域环境取样分析中的一项重要技术。在涉铀核活动尤其是铀浓缩过程中,会向环境中释放含铀气溶胶,其干燥后形成的含铀微粒与自然界形成的含铀微粒在同位素组成、元素组成、杂质组成等方面均存在明显差异。因此,可以通过分析所采集样品中微米或亚微米级尺寸含铀微粒的特征信息,为相应核设施、核活动的监测提供判断依据。经过近30年发展,目前已形成了较为成熟的含铀微粒分析方法体系。本文简单介绍了包括样品采集、初步筛选、微粒回收、识别及定位和测量在内的微粒分析流程,对比了各个环节常用技术手段的优缺点。同时,分别讨论了含铀微粒同位素分析、形貌及元素化合物组成分析、年龄分析三个研究方向的研究进展。最后,根据研究现状,结合国际原子能机构(IAEA)核查发展和实施支持计划(Development and Implementation Support Programme for Nuclear Verification),展望了未来含铀微粒分析技术的研究发展方向。
基金supported by National Natural Science Foundation of China under Grant Nos. 60772023 and 60372095the Key Project of the Ministry of Education under Grant No. 106033+3 种基金the Open Fund of the State Key Laboratory of Software Development Environment under Grant No. SKLSDE-07-001Beijing University of Aeronautics and Astronautics,the National Basic Research Program of China (973 Program) under Grant No. 2005CB321901the Specialized Research Fund for the Doctoral Program of Higher Education under Grant No. 20060006024the Ministry of Education
文摘现在的工作扩大 Jacobi 椭圆形的函数解决方案的搜索因为多部件修改了 Korteweg-de Vries 方程。什么时候 modulum m →
1，那些周期的答案作为相应独居的波浪和冲击波堕落。特别，三部件的系统的准确解决方案详细并且图形地被介绍。
基金Supported by the National Natural Science Foundation of China under Grant No.60772023 the Open Fund of the State Key Laboratory of Software Development Environment under Grant No.BUAA-SKLSDE-09KF-04+2 种基金Beijing University of Aeronautics and Astronautics,by the National Basic Research Program of China (973 Program) under Grant No.2005CB321901the Specialized Research Fund for the Doctoral Program of Higher Education under Grant Nos.20060006024 and 200800130006Chinese Ministry of Education
文摘With the aid of computation,we consider the variable-coefficient coupied nonlinear Schr(o|¨)dinger equationswith the effects of group-velocity dispersion,self-phase modulation and cross-phase modulation,which have potentialapplications in the long-distance communication of two-pulse propagation in inhomogeneous optical fibers.Based on theobtained nonisospectral linear eigenvalue problems(i.e.Lax pair),we construct the Darboux transformation for such amodel to derive the optical soliton solutions.In addition,through the one-and two-soliton-like solutions,we graphicallydiscuss the features of picosecond solitons in inhomogeneous optical fibers.
基金Supported by the National Natural Science Foundation of China under Grant No.60772023the Open Fund of the State Key Laboratory of Software Development Environment under Grant No.BUAA-SKLSDE-09KF-04+1 种基金Beijing University of Aeronautics and Astronautics,by the National Basic Research Program of China (973 Program) under Grant No.2005CB321901the Specialized Research Fund for the Doctoral Program of Higher Education under Grant Nos.20060006024 and 200800130006,the Ministry of Education
文摘By truncating the Painleve expansion at the constant level term,the Hirota bilinear form is obtainedfor a (3+1)-dimensional variable-coefficient Kadomtsev-Petviashvili equation.Based on its bilinear form,solitary-wavesolutions are constructed via the ε-expansion method and the corresponding graphical analysis is given.Furthermore,the exact solution in the Wronskian form is presented and proved by direct substitution into the bilinear equation.
基金supported by the Key Project of the Ministry of Education under Grant No.106033Specialized Research Fund for the Doctoral Program of Higher Education under Grant No.20060006024+2 种基金Ministry of Education,National Natural Science Foundation of China under Grant Nos.60372095 and 60772023Open Fund of the State Key Laboratory of Software Development Environment under Grant No.SKLSDE-07-001Beijing University of Aeronautics and Astronautics,and National Basic Research Program of China (973 Program) under Grant No.2005CB321901
文摘<Abstract>In this paper,under the Painlevé-integrable condition,the auto-Bcklund transformations in different forms for a variable-coefficient Korteweg-de Vries model with physical interests are obtained through various methods including the Hirota method,truncated Painlevé expansion method,extended variable-coefficient balancing-act method,and Lax pair.Additionally,the compatibility for the truncated Painlevé expansion method and extended variable-coefficient balancing-act method is testified.
