数论法 number theoretical method; number-theoretical method
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Two problems concerning solid variable function 关于实变函数论的两个问题
Construcfivist view on the real variable function theory 谈建构主义思想在实变函数论中的体现
These are all important researth subjects in several complex variables 这些都是多复变函数论中的重要的研究课题。
Algebraic function theory 代数函数论
Complex function theory 复值函数论
His current research is focused on applying geometric function on several complex variables and application of mathematics on industrial and financial applications 研究方向多复变数几何函数论数学在工业与金融中的应用
To investigate generalization capability of feedforward neural networks ; the influencing factors of generalization capability of feedforward neural networks are analyzed according to function theory 摘要针对前向神经网络泛化问题,从函数论的角度分析了影响前向神经网络泛化性能的因素。
Therefore , computation of the bergman kernel function by explicit formula is an important research direction in several complex variables . up to now , there are still many mathematicians working in this direction 因此,如何求bergman核函数的显表达式一直是多复变函数论的一个重要的研究方向,至今仍吸引着许多数学家对此进行研究。
Some identitiess are important in function theory , combinatorial mathematics , analytic theory of number and other regions . in this paper , some combinatorial identities are proved based on binomial generating function 摘要一些恒等式在函数论、组合数学、解析数论等学科的研究领域中极为重要。以二项式作为生成函数,给出了几个组合恒等式证明。
In the fifth chapter , we use the the methods of function theory establised a class of analytic reproducing kernel space , we call it a generalized arveson space . we study the relationship of these space , and obtain some intersting results , we also defined toeplitz c * - algebra on the generalized areveson space , obtain some results of toeplitz c * - algebra on the generalized areveson space 在第五章中,我们利用函数论的方法建立了更广泛的一类解析的再生核空间,称之为广义arveson空间,讨论了它的一些关系,并得到了一些有趣的结果。还定义了广义arveson空间上的toeplitzc * -代数,建立了广义arveson空间上的toeplitzc * -代数的一些性质。