例句與造句

1. The solution of homogeneous and linear difference equations with constant coefficient
   一類齊次線性常系數(shù)差分方程組的解
2. Abstract : the oscillation criteria for the linear difference equations with oscillatory coefficients was established . some exmpls were given to illustrane the theory
   文摘:研究具變號(hào)系數(shù)的二階線性時(shí)滯差分方程，獲得了此類方程振動(dòng)的充分條件
3. A formula to solve the initial value problem of homogeneous linear differential equations with constant coefficients is given and a formula to solve the homogeneous linear difference equations with constant coefficients under certain conditions is derived
   摘要給出了常系數(shù)齊次線性微分方程組初值問(wèn)題的一個(gè)求解公式，并由此推出常系數(shù)齊次線性差分方程組在給定的初始條件下的一個(gè)求解公式。
4. Invariable coefficient the number of times is different linear recursion sequence will transform using the sequence difference as often the coefficient inhomogeneous linear difference equation , thus obtains one kind of computation invariable coefficient the number of times is different linear recursion sequence special another interpretation simple method
   摘要利用數(shù)列的差分將常系數(shù)非齊次線性遞歸數(shù)列轉(zhuǎn)化為常系數(shù)非齊次線性差分方程，從而得到一種求常系數(shù)非齊次線性遞歸數(shù)列特解的簡(jiǎn)易方法。
5. By citing a series of counterexamples , , e demonstrate in section 5 that famous indian scholar e . thandapani ' s and american scholar k . ravy ' s classification methods are essentially , rong for second order quasi - linear difference equation , ith damped term in " computers and mathematics , ith applications " , state ne , results and solve completely the problem for the classification of this kind of equation
   通過(guò)列舉一系列的反例，我們?cè)诘谖骞?jié)指出，著名的印度學(xué)者e thandapani和美國(guó)學(xué)者k ravy在《 computersandmathematicswithapplications 》上關(guān)于具有強(qiáng)迫項(xiàng)的二階擬線性差分方程非振動(dòng)解的分類方法是根本錯(cuò)誤的，給出了新的結(jié)論，完整地解決了這類方程的分類問(wèn)題。
6. It's difficult to find linear difference equation in a sentence. 用linear difference equation造句挺難的