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先进粒子加速器包括射频直线加速器和环形同步加速器等,不仅极大地加速了人类从核物理迈向基本粒子物理的进程,而且同时派生出了同步辐射光源、自由电子激光、质子/重离子治疗仪等一批涉及生命科学、材料科学、能源科学、物理学、化学和医学等重大前沿学科研究和应用的大科学装置。上海已经成为我国并且正在成为国际上先进加速器科学中心之一,本文概述性地介绍上海先后建成的第三代同步辐射光源、软X射线自由电子激光装置、先进质子治疗装置、以及正在建设的硬X射线自由电子激光,并对上海未来粒子加速器学科和大科学装置的发展方向做出总结和展望。 相似文献
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本文首次合成了锡钼钒三元杂多化合物(NH4)9SnMo5VO24.6H2O;通过元素分析、IR、UV、等分析方法对其进行了表征.此外对此化合物的发光性能进行了初步研究. 相似文献
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Based on the precise integration method(PIM), a coupling technique of the high order multiplication perturbation method(HOMPM) and the reduction method is proposed to solve variable coefcient singularly perturbed two-point boundary value problems(TPBVPs) with one boundary layer. First, the inhomogeneous ordinary diferential equations(ODEs) are transformed into the homogeneous ODEs by variable coefcient dimensional expansion. Then, the whole interval is divided evenly, and the transfer matrix in each sub-interval is worked out through the HOMPM. Finally, a group of algebraic equations are given based on the relationship between the neighboring sub-intervals, which are solved by the reduction method. Numerical results show that the present method is highly efcient. 相似文献
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Based on the precise integration method (PIM), a coupling technique of the high order multiplication perturbation method (HOMPM) and the reduction method is proposed to solve variable coefficient singularly perturbed two-point boundary value prob lems (TPBVPs) with one boundary layer. First, the inhomogeneous ordinary differential equations (ODEs) are transformed into the homogeneous ODEs by variable coefficient dimensional expansion. Then, the whole interval is divided evenly, and the transfer ma trix in each sub-interval is worked out through the HOMPM. Finally, a group of algebraic equations are given based on the relationship between the neighboring sub-intervals, which are solved by the reduction method. Numerical results show that the present method is highly efficient. 相似文献
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This paper presents a high order multiplication perturbation method for sin- gularly perturbed two-point boundary value problems with the boundary layer at one end. By the theory of singular perturbations, the singularly perturbed two-point boundary value problems are first transformed into the singularly perturbed initial value problems. With the variable coefficient dimensional expanding, the non-homogeneous ordinary dif- ferential equations (ODEs) are transformed into the homogeneous ODEs, which are then solved by the high order multiplication perturbation method. Some linear and nonlinear numerical examples show that the proposed method has high precision. 相似文献
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