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行矩阵

与 行矩阵 相关的网络例句 [注:此内容来源于网络,仅供参考]

In the linear algebraic the coefficient of polynomial and the corresponding relation of the farmnla of multi-line matrix could be built,thus seck the maximum common factor of the polynomial through making use of primary transformation of line.

在线性代数中,可以建立多项式的系数与多行矩阵表示式之间的对应关系,从而利用初等行变换求多项式的最大公因式。

Add row/column at beginning of matrix.

添加行/矩阵开始在列。

Add row/column at end of matrix.

添加行/矩阵年底在列。

Remove row/column at beginning of matrix.

删除行/矩阵开始在列。

Remove row/column at end of matrix.

删除行/矩阵年底在列。

Secondly, linear algebra, can create a polynomial coefficient and multiple lines between the matrix-style counterparts, so as to transform line for the primary use of the domain P polynomial the greatest common factor.

其次,在线性代数中,可以建立多项式的系数与多行矩阵表示式之间的对应关系,从而利用初等行变换求数域P上的多项式的最大公因式。

Column-major order means that each matrix column will be stored in a single constant register, and row-major order means that each row of the matrix will be stored in a single constant register.

列顺序意味着每列矩阵都可以被保存到一个简单的常数寄存器中,行矩阵意味着每行都可以保存到一个常数寄存器中。

S:The author applies row matrix to extend concept of exclusive or from the set of nonnegative integer to the set composed of nonnegative integer array.

利用行矩阵,把异或概念从非负整数集推广到非负整数组构成的集,给出了高阶异或的概念,得到了关于高阶异或的一个性质定理,建立了谭勇先生提出的高次坑棋的数学模型。

The matrix =( xi, xjp having the e-th power of the greatest common P-divisorp of xi and xj as its-entry is called the e-th power GCD matrix on S. The matrix = having the e-th power of the least common P-multiple p of xi and xj as its-entry is called the e-th power LCM matrix on 5. We obtained the following results:(1) is nonsingular for any set S;(2) If S is an FC set, then the determined of has formula Det =Jpe(x1)...Jpe, where the function Jpe is the generalized Jordan totient function;(3) A formula of the inverse of is given when S is an FC set;(4) If S is an FC set, then |.

以_P的e次方为第i行j列元素的矩阵称为定义在S上的e次幂GCD矩阵,记为;以_P的e次方为第i行j列元素的矩阵称为S上的e次幂LCM矩阵,记为,我们得到了如下结果:①定义在集合S上的e次幂GCD矩阵是非奇异的;②若S是R上的FC集,则S上的e次幂GCD矩阵的行列式Det=J_p~e(x_1)J_P~e(x_2)…,J_p~e,其中J_p~e为R上的Jordan函数;③当S为FC集时,得到了的逆矩阵~-1的表达式;④证明了当S是FC集时,整除,即等于与R上另一个矩阵的乘积。

But a tow-column matix will waste all sorts of space printing, so it better be a two-row matrix.

但是两列的矩阵会浪印刷纸张,所以最好是两行矩阵

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