基本释义:

p进数域

网络释义

1)p-adic number field,p进数域

2)p-adic fields,p-adic数域

3)p-series field,p级数域

4)p-adic base system,P进位数

5)p adic algebra,p进代数

6)p adic fraction,p进分数

用法和例句

The necessary and sufficient condition of real-valued function is researched in p-adic fields.

研究了p-adic数域上实值函数可积的充要条件。

The paper is briefly focused on mean value theorem of differentials on P-adic fields.

主要研究P-adic数域上的微分中值定理。

Theoretic research of Fourier transform on p-adic field Q_p

p-adic数域Q_p上Fourier变换的理论研究

Integration and Differential Theoryand Series Theory in P-adic Fields;

P-adic域上的微积分理论和级数理论

The Applications of Continued Fractions in Diophantine Equations and Continued Fractions Algorithm in Algebraic equation p-adic solution;

连分数解丢蕃图方程的p-adic算法

An upper bound for class numbers of real quadratic fields Q(p～(1/2)) with p≡3(mod4);

实二次域Q(p～(1/2))(p≡3(mod4))类数的上界

The Properties of Rotation Symmetric Functions over GF(p)

素域GF(p)上旋转对称函数的性质

(C,α)-summability of Character System of p-series Field in Kaczmarz Rearrangement

p-级数域重排特征系统的(C,α)和

The Primes of The Form (p~p+1)/(p+1);

形如(p~p+1)/(p+1)的素数

The Exponential Diophantine Equation p~a+p~b-p~c=z~2

指数Diophantine方程p~a+p~b-p~c=z~2

W~(1, p) Estimates for Degenerate Elliptic Equations with BMO Coefficients in Non-smooth Domain

非光滑区域上具BMO系数退化椭圆方程的W~(1,p)估计

On the Cubic Equations over a Field of p~k(p>3)Elements;

关于p~k(p>3)元域上的三次方程

&Print selected block

打印选择的区域(&P)

Some Properties of P-flat Modules and P-flat Dimension;

P-平坦模和P-平坦维数的若干性质

Three Unbiased Estimation for Function Under B(n,p);

B(n,p)中函数p~2的三个无偏估计量

The Roots of the Cubic Equations over a Field of P~ K(P>3) Elements;

P~K(P>3)元域上的三次方程根的状况

The Equation∑（－1）~ia~ix~(n－1－i)＝0 over the Field with p~k(p≥3) Elements;

P~k(P≥3)元域上的方程∑(-1)~ia~ix~(n-1-i)=0

The Gauss Integer Solution of the Equation x~2≡a(modp);

x~2≡a(mod p)的Gauss整数解

Research on the ADIC Automatic Production Line Intelligent Electrical Control System;

ADIC生产自动线智能电控系统的研制

Data Breakpoint at %s%p: Object at address: %0:s%2:p. Length: %d.

数据断点在%s%p: 对象在地址: %0:s%2:p. 长度: %d.