The existing algorithm for Elliptic Curve discrete logarithm problem ( ECDLP ) is the whole index time complexity algorithm.

Now the commonly used seal groove is a logarithm spiral groove.

现在的密封槽型比较常用的是对数螺线槽.

If we use exponentiation to encrypt or decrypt, the adversary can use logarithm to attack.

如果我们运用求幂运算来加密和解密，对手就可以运用对数进行攻击。

A new sequential multisignature scheme based on discrete logarithm problem without the mentioned problem is proposed.

给出了一种新的离散对数有序多重数字签名方案.

A new efficient directed signature scheme based on the composite discrete logarithm in domain was presented.

提出了一个基于复合离散对数的有向数字签名方案,其运算量、名的长度等效于离散对数的数字签名.

The potential of reductive peak is linear with the logarithm values of scan rate.

与扫描速率的对数值呈线性关系.

Below 210℃, the logarithm of remained binder quality is linear relationship inverse of diameter of mouding.

在此温度下, 残留粘结剂的对数跟胚体直径的倒数成线性关系.

In cryptography, we also need to discuss modular logarithm.

在密码学中, 我们也需要讨论模对数.

Here , another scheme based on elliptic curve discrete logarithm problem ( ECDLP ) was proposed.

传统的代理签名方案都是基于 离散对数问题 的.

A new logarithm linearization compensation method of thermistor without temperature drift is proposed in this paper.

提出了一种新的无温漂对数热敏电阻线性化补偿方法.

The characteristic of the logarithm 6.3214 is 6.

对数6.3214的首数是6.

The decimal part of a logarithm. In logarithm 2.95424, the mantissa is 0.95424.

尾数对数的小数部分.如在对数2. 95424中, 尾数是0.95424.

In this paper, we mainly study signatures of knowledge of discrete logarithm with coefficient.

本文主要研究了带有系数的离散对数知识签名.

Based on the discrete logarithm, this paper proposes a group signature schemes.

基于离散对数给出了一种组签字方案.

It is repressed as the logarithm of the opacity of the material.

在印刷方面,‘学密度’通常简称为‘度’.

Methods Far sight was examined through E Standard Logarithm Eyesight Table.

方法远视力检测使用E字标准对数视力表进行常规检查.

Returns the logarithm ( base 10 ) of a value.

返回某个值 ( 以10为底 ) 的对数.

The decimal part of a logarithm. In the logarithm 2.95424, the mantissa is 0.95424.

尾数对数的小数部分. 如在对数2.95424中, 尾数是0.

And the grey level in middle domain is revised with logarithm function as nonlinear transformation function.

用对数函数做非线性变换函数来修正中间灰度区域.

Figure 2 shows the logarithmic-conversion curve that defines the look-up table's values.

图2表示确定该 查找表 值的对数转换曲线.

This paper deals with the interpolation of mixed logarithmic splines with deficiencies 1 and 2 respectively.

本文讨论了亏度分别为1和2的混合对数样条的缺插值问题,并给出了问题的解的存在唯一性定理和误差估计.