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方幂

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方幂

方幂

Power

寻找杜丹尼数的结果完了，数学家便问题推广至任意方幂 (Power) ，称为广义杜丹尼数 (Generalized Dudeney Number)。如 22 …

1

By using the given methods , the general problem of solving the power of a matrix can be basically solved .

运用所给方法，基本上可以解决一般方阵的方幂求解问题。

2

It was proved that there is unique solution on the prime or prime powers in sums of cubes of k consecutive positive integers .

证明了连续正整数的立方和为素数或素数方幂仅有惟一解。

3

Some examples are given in seeking power of general matrixes in this article .

本文通过实例给出了一般矩阵的方幂的几种常用求法。

4

However, seeking a power of diagonal matrix is very difficult usually.

然而转化为求对角矩阵的方幂比较困难。

5

In the third chapter , we discuss an integral inequalities system with retard and unknown functions of power .

在本文第三章中，我们研究了一个带有时滞的、未知函数项带有方幂的积分不等式组。

7

On Several Inequality of the Power of Positive Term Arithmetic Sequence

关于正项等差数列方幂的若干不等式研究

8

The Characteristic Matrixes Decomposition of the Non-defective Matrix and the Operational Formula for Its Power

非亏损矩阵的特征矩阵分解与方幂的计算公式

10

The Prime Powers in Sums of Squares of Two Consecutive Positive Integers

两个连续正整数平方和中的素数方幂

11

Continued Powers in Arithmetic Progressions

等差数列中的连续方幂

12

Unique Solution on the Prime or Prime Powers in Sums of Cubes of Consecutive Positive Integers

连续正整数立方和为素数方幂仅有唯一解

13

A Recurrence Formula of the Coefficient of the Sum of Natural Number 's Power

有关自然数方幂和公式系数的一个新的递推公式

14

The Power Sum of Lucas Numbers with Subscript Negative Integer Number

下足标为负整数的 Lucas 数方幂和

15

Calculate the Partial Sum of Natural Number Power Using the Method of Successive Difference

用逐差法求解自然数方幂之和

16

Quality about rank of characteristic matrix's power

特征矩阵方幂的秩的一个性质

17

Integral Part of Powers of Real Quadratic Units

实二次单位数方幂的整数部分

18

The Limit of Sequence on a Class of Special Matrix Power

一类特殊矩阵方幂序列的极限

19

On B-H Partial Ordering of Matrices and Their Exponents

关于矩阵及其方幂矩阵的 B-H 偏序

20

The perfect powers in polygonal numbers

多角数中的完全方幂

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