I - integrand 中文 - EN166

integrand n.【數學】被積函數，被積式。

integrant
Chapter 1 deals with the numerical simulation method . chapter 2 deals with the monte carlo methods . the monte carlo integration that the domain of integration is curved or complex connected curved polyhedron and the integrand has singular points is discussed in this chapter 第二章討論了用montecarlo數值模擬方法求積分區域為曲面體和積分區域為復連通曲面體的情形，且被積函數有奇異點。
According to the variation , features of the integrand , the values of peaks and troughs are taken out and formed a slowly convergent series , and the repeated averaging scheme is performed to calculate the limit rapidly and accurately 根據被積函數的變化特點，將波峰和波谷值抽取出來組成慢收斂序列，利用重復平均法快速而準確地求出其極限值。
If the integrand is related to the top integral function in definite integral computation , the definite integral possesses the different expression from 在定積分計算中，當被積函數與上取整函數有關時，會有不同的表達形式。
The limit of the integrand f ( x ) of abnormal integral , which is convergent in the infinite range of integration , is not certainly equal zero at infinity 摘要無窮限反常積分收斂時，其被積函數在無窮遠處的極限不一定為零。
Where is called the integral sign , is called the integrand , and is the integral variable 其中被稱為積分號，稱為被積函數，被稱為被積表達式，稱為積分變量。
When imposed some restrictions on the integrand , the limit can be equal zero at infinity 當對被積函數作某些限制時，其在無窮遠處的極限可以為零。
The first term of the integrand represents the contribution to the error power due to noise . 被積函數的第一項表示噪聲對誤差功率的影響。
The integrand is not handed down from on high . 被積函數并不是從天上掉下來的。