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iterative相关的网络例句

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与 iterative 相关的网络例句 [注:此内容来源于网络,仅供参考]

On the one hand,by using the monotone iterative method with upper and lower solutions or anti-order upper and lower solutions,the author obtains the existence of maximum solution and minimum solution.

存Banach空间,一方面运用一般上下解及反序上下解单调迭代方法,并结合非紧性测度的性质,研究了二阶常微分方程周期边值问题最大解与最小解的存在性。

By using accelerating Aitken method in iterative method of nonlinear equations, a new modified method is given. The method is applied to modified Newton method, thereby a new method is developed, which is faster and stable. Also, its algorithm is given. Numerical results show that the new method is very efficient.

通过对非线性方程组的迭代法引入Aitken加速技术,设计了一种非线性方程组的迭代解法的加速方法;将该方法与M步Newton法相结合,得到一种收敛速度快而且计算稳定的方法,并给出了具体算法;数值结果表明了新算法是有效的。

In this paper, an efficient iterative algorithm is proposed to design linear-phase near-perfect-reconstruction DFT modulated filter bank.

本文提出了一种基于迭代的线性相位单原型DFT调制滤波器组的设计方法。

By using the cone theory and the iterative technique, the existence and uniqueness of positive fixed point for a class noncompact mixed monotone operator are studied.

本文利用锥理论和迭代技巧,研究了一类非紧混合单调算子正不动点的存在唯一性,改进和推广了混合单调算子、增算子与减算子的某些相应结果。

In this paper, by using the cone theory and mixed monotone iterative technique, the fixed point theorems for a class of mixed monotone multivalued operators in Banach spaces without continuity and compactness are invetigated. The results presented here develop some known ones.

利用锥理论和混合单调迭代序列技术,在不要求任何紧性和连续性的情况下,证明了Banach空间中的一类混合单调集值算子不动点定理,并应用到一阶集值方程中,推广了某些已知结果。

The method of upper and lower solutions and the monotone iterative technique are used.

研究一类四阶微分方程解的存在性,利用上下解及单调迭代的方法,得出这类四阶方程的最大解和最小解的存在。

But it is multifarious iterative process.

可是,往往这是一个很繁的过程,也是一个迭代的过程。

Moreover this article also involves to the revision Newton iterative scheme, as well as this law when asks the multiple root the application.

另外本文还涉及到修正的牛顿迭代格式,以及该法在求重根时的应用。

The compared experiment between iterative method and MUSCAT was conducted.

进行了迭代算法和MUSCAT算法的比较试验,两者反演结果比较类似。

With the help of Newton formula and Vieta theorem, iterative method was used to solve problems of power sum.

借助牛顿公式和韦达定理,采用迭代的方法求解类似于自然数等幂和的问题。

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