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1)  applied functional analysis
应用泛函分析
2)  Functional analysis
泛函分析
1.
Worked-examples application in the teaching of functional analysis;
样例在泛函分析教学中的应用
2.
Application and research on functional analysis course;
泛函分析课程与小波理论结合的教学方法探讨
3.
A dynamic test of simple-supported-beam suffered from a number of crack damage scenarios is carried out to find out local crack damage location by functional analysis and function extremum theorem.
对简支梁遭受多种裂缝局部损伤的动力特性进行试验研究,并通过泛函分析及泛函极值定理确定出局部裂缝损伤位置,然后再代入弹簧刚度模型求出裂缝深度参数,识别结果与实际模拟结果平均误差为5。
3)  functional analysis method
泛函分析法
1.
A functional analysis method to determine the position of a crack is proposed.
并推导出一种判断裂缝位置的泛函分析法。
4)  nonlinear functional analysis
非线性泛函分析
1.
Since the concept of locally fine point, which is the generalized regular point, was introduced, many problems in nonlinear functional analysis have been solved, such as the conjugacy problem, the rank theorem in advanced calculus and so on.
非线性泛函分析中一个著名的结果是 f的正则点全体是 E中的一个开子集。
2.
In this paper some new advances in nonlinear functional analysis obtained by our research group are summarized.
概述了本课题组在非线性泛函分析方面所获得的一些新进展。
5)  functional analytic method
泛函分析方法
1.
In the present paper,on the basis of functional analytic methods,we first analyse the boundary value problems (BVP) of linear singular systems (LSS),several properties of LSS given.
本文利用泛函分析方法,首先分析了广义线性系统的边值问题,给出了线性系统的几个性质;然后借助所得的广义线性系统的性质,以及Schauder不动点定理,证明了广义非线性系统边值问题解的存在性,将正常系统边值问题中的某些结果推广到广义系统。
6)  discrete functional analysis
离散泛函分析
1.
The paper studies the finite difference schemes of a class of generalized highorder nonlinear wave equations with homogenerous boundary conditions, the convergence of finite difference schemes is verified by discrete functional analysis methods and prior estimation techniques.
本文研究一类广泛的高阶非线性波动方程组初边值问题的有限差分格式,用离散泛函分析方法和先验估计的技巧得到了有限差分格式的收敛性。
补充资料:应用
①使用:应用方法|理论应用于具体实践。②具有实用价值的:应用文|基础理论和应用技术同样重要。
说明:补充资料仅用于学习参考,请勿用于其它任何用途。
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