- 更多网络例句与重根相关的网络例句 [注:此内容来源于网络,仅供参考]
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For example,suficient of polynomials with integer coefficient is not integer root and is not repeated complex root etc.
包括整系数多项式的无整数根的充分性,整系数多项式无重根的充分性。
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To be specific,its generalized characteristic polynomial has positive double roots,which we proved further has only a double,root by using the affine transformation and inverse affine transformation.
为了更好地进行干涉判断,根据椭圆-椭圆外切的代数条件——广义特征多项式具有正的重根,以及进一步证明出的该正重根的唯一性结论,利用仿射变换和逆变换方法,推导出了椭圆-椭圆的不适合边界解析方程。
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In order to get the λ repeated root s of equation f = 0, where λ∈R~+ and the equation may be underivative, an generalized Newton iterative method was constructed with order 2 as its convergence.
设方程f=0有λ重根,其中λ为任意正实数,函数f可能不可导,给出了求这一类方程的λ重根的一个广义Newton迭代法,并证明了这种方法的收敛阶为2。
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But it becomes difficult to repeated-root cyclic codes, because X -1 can not factor uniquely over a finite ring when n is not prime to the characteristic of the residue field of the ring.
主要内容分为以下几个方面:第一,给出了环F_2+uF_2上长度为2n的重根循环码及其对偶码的结构,进一步讨论了这类重根循环码与单根循环码二者之间的极小Lee-重量关系。
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Give out the distinguish theorem of multiple root based on maximum value.
根据导函数的极值分析实根的分布情况、迭代区间和迭代初值,利用三次收敛的迭代方法求解方程的实根,给出了根据极值的重根判别定理。
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In this paper we analyze the theory of Julia sets of Newton method for multiple roots, construct the standard, relax and multiple root's Julia sets.
作者分析了重根牛顿变换的Julia集理论,并利用迭代法构造了标准牛顿变换、松弛牛顿变换和重根牛顿变换的Julia集。
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This paper brief introduce numerical method of algebraic equation,points out their shortcoming of missing multiple root and put forward one new kind of method--multiple derivation numerical method.
本文对通常代数方程的数值计算方法特点进行了简介并给以分析,指出了这些解法无法得出重根数的缺陷,提出了一种新的解决方法———多次求导数值计算法,使得数值计算法更加清晰、明了,且可得出重根数。
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Just like that there are an irrational root and a rational root for the existence of quadric equations with one unknown, there is objectively a "triple root" solution for sports will: these three roots are unified root, rational root and irrational root.
正像数学一元二次方程存在无理根和有理根那样,体育意志也客观地存在着"三重根":它们是统一根、有理根和无理根。
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Just like that there are an irrational root and a rational root for the existence of quadric equa-tions with one unknown, there is objectively a "triple root" solution for sports will: these three roots are unified root, rational root and irrational root.
正像数学一元二次方程存在无理根和有理根那样,体育意志也客观地存在着"三重根":它们是统一根、有理根和无理根。
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In this paper, complete eigen-values salution method, characteristics of multiple roots and eigen-functions calculation are described.
重点介绍了在求解二维切口问题完备特征根方面的一些进展,包括特征根的求解方法、特征根的重根探讨以及相应的特征函数计算,这一问题基本上得到了解决。
- 更多网络解释与重根相关的网络解释 [注:此内容来源于网络,仅供参考]
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double root:二重根
double angle formula 二倍角公式 | double root 二重根 | dual 对偶
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double root:重根
double ratio 交比 | double root 重根 | double sequence 二重数列
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double sequence:二重数列
double root 重根 | double sequence 二重数列 | double series 二重级数
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multiple root:重根
重分链映射|subdivision chain mapping | 重根|multiple root | 重构|reconstruction
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multiple root, repeated root:重根(重解)
multiple root 重根 | multiple root, repeated root 重根(重解) | multiple signal 多重信号
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Triple scalar product:三重纯量积
三重根 triple root | 三重纯量积 triple scalar product | 三重切线 triple tangent
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subdivision chain mapping:重分链映射
重对数律|law of iterated logarithm | 重分链映射|subdivision chain mapping | 重根|multiple root
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triple product of vectors:向量三重积
triple product 纯量三重积 | triple product of vectors 向量三重积 | triple root 三重根
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triple root:三重根
triple product of vectors 向量三重积 | triple root 三重根 | triple series 三重级数
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triple series:三重级数
triple root 三重根 | triple series 三重级数 | triple tangent 三重切线