In numerical mathematics, it is interesting and of importance to study the theory of algebraic functions and its applications.
本文着重研究代数函数理论在计算数学领域中的问题和应用。
The big advantage of functional languages is that the order of execution doesn't matter. As a simple example, consider these two (algebraic) functions.
函数式语言的最大优点是执行的顺序无关紧要。
Symmetric boolean functions have been proved to be have high algebraic immunity.
特别地，对称布尔函数已被证明了具有很高的代数免疫阶。
In the present note the algebraic independence of values of certain functions denned by infinite products at algebraic and transcendental points is given.
本文研究了某些用无穷乘积定义的函数在代数点和超越点上的值的代数无关性。
It is based on the concept of indefinite admittance matrix, and USES an algebraic method of symbolic code in the generation of symbolic network functions.
它利用了不定导纳矩阵的概念，在符号网络函数的产生中应用了代数法与符号编码相结合的方法。
Unfortunately, the solution still included a complicated set of sums of algebraic series involving tricky powers of trigonometric functions.
不幸的是，这一方法仍然包含了一系列复杂的代数计算，还涉及了复杂得三角函数。
This paper discusses an algebraic property of values of rational degrees of triangle functions. We obtain that they are all algebraic Numbers.
本文讨论了三角函数在有理度数上的取值的代数性质，得出其取值均为代数数。
One functions and the algebraic conditions which can be regarded as constants of motion and Hamiltonian functions for a suitable Poisson structure of GLV systems are given.
基于保守系统存在能量积分的特点，由系统的运动微分方程导出了哈密尔顿函数，并用它作为参数识别的数学模型。
Interpolation methods so far available do not give the interpolating functions directly in the form of algebraic polynomials.
现有插值方法，一般都不把插值函数直接表示为代数多项式。
Interpolation methods so far available do not give the interpolating functions directly in the form of algebraic polynomials.
现有插值方法，一般都不把插值函数直接表示为代数多项式。
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