《经济数学》征稿简则

一、本刊是经济数学理论刊物,主要刊登数量经济学、数理经济学、计量经济学、经济对策论、经济控制论、经济预测与决策和经济应用数学领域中创造性的研究成果。其任务是推动我国经济数学研究和人才培养工作,反映经济数学的最新成果,促进国内外学术交流,为我国社会主义的改革开放和现代化建设服务。本刊现为季刊,向国内外公开发行。二、来稿要求和注意事项:1·来稿要求内容充实,论点明确,文字精练,数据可靠(必要时注意保密)。来稿请寄原稿一式两份,并附中、英文摘要、关键词及分类号各一份,英文稿尚需附中译稿一份。来稿请写明作者单位和邮政…     

曲线曲面积分中利用对称性及曲线曲面方程化简

证明了曲线曲面积分中有关对称性的两个命题,并举例说明了命题结论在一些特殊类型曲线曲面积分计算中的应用.还探讨了在对坐标的曲线积分及曲面积分中利用曲线方程或曲面方程化简的问题.     

Acta Mathematica Sinica

Submission Please type your paper in LaTeX, and e-mail the pdf file. The editorial office will confirm receipt within 3 days. If you do not receive the receipt letter, please send an e-mail to ask. The address is Editorial Board, Acta Mathematica Sinica （English Series）, Institute of Mathematics, Chinese Academy of Sciences, Zhongguancun, Beijing 100190, China, emaih ActaMath@amss.ac.cn.     

一个描述Josephson振动阻尼效应的场方程

在GPE方程的基础上添加了一个耗散项-12γcψ,用来分析双势阱模型的Josephson振荡中的阻尼现象,并得出:凝聚态粒子总数及 Josephson振动的振幅随时间呈指数衰减.     

“一次函数的图像与性质复习”教学设计

教材内容 本节课的教学内容是中考数学总复习中的“一次函数复习”．一次函数是初中数学的核心内容，也是重要的基础知识和数学思想，不仅与高中数学知识有着密切的联系，而且还在实际生活中有极为广泛的应用，是联系数学知识与实际问题的纽带和桥梁，是中考数学试卷中不可缺少的重要内容．     

Microwave Magnetic Properties and Natural Resonance of e-Co Nanoparticles

Owing to the novel crystal structure, ε-Co nanoparticles with an average diameter of 12 nm are synthesized and the microwave magnetic properties of the epoxy resin composite with 50voi% ε-Co particles are measured in the frequency range 0.1-7 GHz. The experimental resonance frequency （4.7 GHz） matches well with the values obtained by the theoretical calculation with the Kittel equation and fitting the experimental permeability dispersion curve via the Landan-Lifshitz equation. Hence the resonance peak is attributed to natural resonance mode. This work is believed to be beneficial for further understanding microwave applications of the novel ε-Co nanoparticles.     

LOCAL BENDING OF THIN FILM ON VISCOUS LAYER

Effects of deposition layer position film are systematically investigated. Because the and number/density on local bending of a thin deposition layer interacts with the thin film at the interface and there is an offset between the thin film neutral surface and the interface, the deposition layer generates not only axial stress but also bending moment. The bending moment induces an instant out-of-plane deflection of the thin film, which may or may not cause the socalled local bending. The deposition layer is modeled as a local stressor, whose location and density are demonstrated to be vital to the occurrence of local bending. The thin film rests on a viscous layer, which is governed by the Navier-Stokes equation and behaves like an elastic foundation to exert transverse forces on the thin film. The unknown feature of the axial constraint force makes the governing equation highly nonlinear even for the small deflection chse. The constraint force and film transverse deflection are solved iteratively through the governing equation and the displacement constraint equation of immovable edges. This research shows that in some special cases, the deposition density increase does not necessarily reduce the local bending. By comparing the thin film deflections of different deposition numbers and positions, we also present the guideline of strengthening or suppressing the local bending.     

一类具有欧拉形式的中立型微分方程的振动性

研究具有欧拉形式的无界时滞中立型微分方程解的振动性，给出了方程振动的几个充分条件。