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- Riemann integral value theorem 黎曼积分中值定理
- integral value theorem 积分中值定理
- Rolle's theorem is a special case of the mean value theorem. 罗尔定理是中值定理的一种特殊形式。
- Give a class of integral intermediate value theorem, and obtain main result of the asymptotic property of mediant for the theorem as follows: (The equation is abbreviated). 摘要给出了一类积分中值定理，并且得到了该定理中间点的渐近性的主要结果(方程式略)。
- Integral-selector is an expression that produces an integral value. “整数选择因子”是一个特殊的表达式，能产生整数值。
- The thumb position is always a discrete integral value. 滑块位置总是一个离散的整数值。
- A Simple Proof for the generalization of Cauchy mean value theorem is given. 给出Cauchy微分中值定理的推广的一个简单证明.
- Abstract： This paper presents a generalization of mean value theorem for integrals and discusses the asymptotic properties of mean value of mean value theorem for integral. 摘 要： 给出了积分中值定理的一个推广;讨论了推广的积分中值定理中间值的渐近性.
- Create an Integrated Value Chain. 建立一个集成的价值链。
- This paper presents a generalization of mean value theorem for integrals and discusses the asymptotic properties of mean value of mean value theorem for integral. 给出了积分中值定理的一个推广,讨论了推广的积分中值定理中间值的渐近性。
- On the proof of the Cauchy mean value theorem,we give a simple method of construction for an auxiliary function. 关于Cauchy中值定理的证明,我们给出辅助函数的一个简单的构造方法。
- In the first part of the paper,the another form of Cauchy mean value theorem is studied. 本文的第一部分研究了Cauchy中值定理的另一种形式。
- Operator to perform arithmetic left shifts on integral values. 运算符对整数值执行数学左移位。
- In this paper, applying local mean value theorem, we prove some theorem of complex analysis. 运用局部复中值定理;我们重新证明了复分析中的几个定理.
- This paper is devoted to studying the asymptotic behavior of the intermediate point in the mean value theorem for first form curve integrals. A general result is obtained. 摘要讨论了第一类曲线积分中值定理“中间点”的渐近性质，得到了更具一般性的新结果。
- Value to an integral type, this value is rounded towards zero to the nearest integral value. 值转换为整型时,该值将舍入为与零最接近的整数值。
- Study about the first mean value theorem for integrals, which obtain a new results on the mean value asymptotic behavior. 摘要研究积分第一中值定理，获得了其中值渐近性的一个新结果。
- This, as shown in Section 2.3, forced m and 1 to assume integral values. 正如本书第2章第3节所指出的，这迫使m和1取整数值。
- The paper extracts the limit, proves the inquation and confirms existence of roots, skillfully using Langrangian middle value theorem. 摘要应用拉朗日中值定理求极限，证明不等式以及确定方程的根。
- So the answer is that casting from a float or double to an integral value always truncates. 所以答案就是: 将一个float或double值造型成整数值后，总是将小数部分“砍掉”，不作任何进位处理。
