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approximation theorem相关的网络例句

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与 approximation theorem 相关的网络例句 [注:此内容来源于网络,仅供参考]

The completeness and soundness theorem of this resolution principle are also proved; Secondly, a α-resolution method which can be used to judge that a lattice-valued logic formula is always α-false (i. e. is always less than α) is established, in which the completeness and soundness theorem are also proved.

进一步,类似于经典情形下寻求判定一个公式恒真的半可判定算法,建立了判定基于格蕴涵代数的格值逻辑中一类格值公式在一定真值水平α下恒假的α-归结方法,并证明了其可靠性和完备性。

The soundness and completeness theorem of this method were proved at last. This part consists of the following points: 1. The properties of the indecomposable extremely simple form of LP were discussed, the theorem shown that every logical formula of LP was equals of a generalized conjunction normal form. 2. The method for judging a logical formula is a indecomposable extremely simple form or not was discussed, the necessary and sufficient conditions of a logical formula with not more than three implicative connective being a indecomposable extremely simple form was given. 3. The α-resolution fields of the indecomposable extremely simple form of LP were discussed, some elementary results were obtained. 4. The automated reasoning method based on the resolution principle of classical logic was discussed, the author given a method to describe the set of clauses by using a matrix, and translated the resolution of two clauses to column operations of this matrix.

二、关于格值命题逻辑系统LP中α-自动推理方法的研究 1、对LP中不可分极简式的性质进行了研究,证明了LP中任何一个格值逻辑公式等值于一个广义合取范式; 2、对LP中不可分极简式的判定方法进行了研究,讨论了含有不超过3个蕴涵运算的格值逻辑式为不可分极简式的充分必要条件; 3、对LP中不可分极简式的α-归结域进行了研究,得到了一些基本结果; 4、对经典逻辑中基于归结原理的自动推理方法进行了研究,给出了用符号矩阵表示子句集合的一种方法,把不同的归结过程转换成矩阵的列变换。

Secondly in§3.2 ,firstly we prove a new fixed point theorem on Banach space,and study the Sturm-Liourille boundary value problem with the theorem and some properities of concave function, then the existence of three positive solutions is gotten.

第二节,先证明一个新的锥上不动点定理,再利用此定理及凹函数的性质来研究边值问题,得到了三个正解的存在性。

By giving the example, explains that theorem 4 in the refuted paper is not the necessary condition of the continued fraction convergences, by discussing the indeterminacy of the lever function and citing the counterexamples, expounds that the theorem 4 is not sufficient condition of the parameters W and W -1 neutralizing each other, and so shows algorithm 1 and 2 in the refuted paper to be incorrect.

通过举例说明了"攻文"定理4不是连分式收敛项的必要条件,并通过对杠杆函数不确定性的讨论和反例的举证说明了"攻文"定理4不是W与W –1相互抵消的充分条件,从而证明了"攻文"算法1和2及其衍生方法是错误的。

In this paper,at first we transformed the nonlinear elliptic system of 2m first order equations into the complex form, then by use the results on the Riemann-Hilbert problem for nonlinear elliptic complex equation of first order, the method of continuity, the Schauder fixed-point theorem and the Leray-Schauder theorem, we proved that the modified Riemann-Hilbert boundary value problem for the complex system with some conditions is solvable.

本文先将较一般的多个未知函数的一阶椭圆型实方程组化为复方程组,然后讨论这些复方程组在某些条件下的一些边值问题的可解性。这里所考虑的方程组既包含线性的,也包含非线性的,比广义超解析函数所满足的方程组还要广,又本文主要研究较一般的Riemann-Hilbert边值问题,先给出这种边值问题解的先验估计式,然后用参数开拓法及Leray-Schauder定理证明这种边值问题的可解性结果。

Secondly, based on the Mawhin's continuity theorem in coincidence degree theory and the Brousk's theorem, some novel criteron of the existence on periodic solutions are obtained under the more generalized assumptions than before.

主要工作是:第一,应用构造Liapunov函数以及Lasalle不变性原理,给出了解的有界性与收敛性的一些新的充分条件和充分必要条件,这些结果包含或扩展了已有文献关于同样问题的一些重要结果。

In chapter 2, we point out that some condition of a convergence theorem of generalized fuzzy integral in [8] (Theorem 1) is not valid by a counterexample.

通过一个反例,指出了文[8]给出的一个广义模糊积分序列的收敛定理(即定理1)中,有的条件不合理。

The convergence theorem of the neural networks algorithm and the theorem of numerical integration solution and its inferences are presented and proved.

摘要该文提出了一种基于三角基函数神经网络算法求解数值积分的新方法,提出并证明了神经网络算法的收敛定理和数值积分的求解定理及推论。

Theorem Let be a function of period . If satisfies the convergent theorem, the Fourier series of is

定理 设周期为的周期函数满足收敛定理的条件,则它的傅立叶级数展开式为

The Lyapunov theorem and its converse theorem of globally exponential stability for the discrete-time systems family in which the sampling period is a parameter are proved.

对以采样周期为参数的离散时间系统族,证明了全局指数稳定的Lyapunov定理和逆定理。

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