例句與造句

1. This demonstrates the double-index recurrence relation .
   這給出一個二重下標的遞推關系。
2. Research on the solution of a class of non - linear recurrence relation
   對一類非線性遞推關系解的研究
3. Solution to sequence of numbers determined by linear nonhomogeneous recurrence relations
   線性非齊次遞歸式的求解
4. In this chapter , we establish convergence theorem by using the recurrence relations
   在這一章中，我們是用遞歸法給出了迭代法的收斂理論。
5. 3 kogge p , stone h . a parallel algorithm for the efficient solution of a general class of recurrence relations
   這三部分中，進位傳播模塊是決定整個加法器性能的關鍵部分。
6. It's difficult to find recurrence relation in a sentence. 用recurrence relation造句挺難的
7. Under the same lipschitz condition as for newton ' s method , we give a result on the existence of a unique solution for the nonlinear equation by using a technique based on a new system of recurrence relations
   在與kantorovich條件相同的lipschitz條件下，我們通過基于新的遞歸關系的技巧給出非線性方程解的存在唯一性定理。下面介紹本文的主要內容。
8. In chapter 2 , we discuss lipschitz condition which is satisfied by the second frechet - derivative of operator through the use of recurrence relations , so as to make it meaningful in general and get the convergence theorem
   第二章，通過運用遞歸技巧，對算子的二階fr chet導數滿足的lipschitz條件進行討論，以使其在一般情況下有意義，并得到newton法的收斂性定理。
9. In section two , the algorithms of vector - valued rational interpolants are stated generally . then a new algorithm of brivate vector - valued rational interpolants by means of complexification of the knots and backward three - term recurrence relations is given
   然后利用插值型值點復數化的方法及向量值連分式的向后三項遞推關系式討論并給出了二元向量值有理插值的一種新算法。
10. In the third chapter , we derive a new family of deformed halley methods without the evaluation of the second frechet - derivative to approximate the roots of nondifferentiable equations in banach space . we also provided a existence - uniqueness theorem and a new system of recurrence relations
    在第三章中，構造了一族避免二階fre chet導數的修正halley迭代，用其去逼近banach空間中非線性算子方程的解，同時給出了存在唯一性定理和一種新型的遞歸關系。
11. A new similarity method in fem is presented for researching of the problems about the nonuniform and irregular region , such as micromachined microwave coplanar waveguide . by using this method , we calculate the characteristic impedances of mems waveguide and analyse the change with its different dimensions . with the use of a recurrence relation , this new method not only use much less computer ' s memory than the conventional fem , but also simplify the post - process
    對低阻硅襯底上實現v型槽mems共平面波導進行了詳細深入的研究，提出并采用混合相似剖分有限元方法對不規(guī)則結構傳輸線的特性阻抗進行數值分析，在驗證了方法的正確性基礎上，進行了大量計算，并總結了常用50 、 120等阻抗傳輸線的結構參數。
12. For the first time we investigate detailedly on the theory of the conductor - centered arbitrarily - shaped helical groove structure . we divide the arbitrarily - shaped helical groove into many consecutive small rectangle area to approximate the original groove . the recurrence relation of the admittance is obtained
    首次對具有中心導體軸的任意槽形螺旋槽結構的普遍理論進行了研究，通過以多層矩形階梯來近似代替任意形狀槽的邊界的方法，同時對導納的遞推關系進行了詳細的推導。
13. After this work , the paper discusses the property of uniform curve . when the multiplies of end knots equal the order of the basis , the inner knots are also the simple knots , the rational b - splines are translated to the rational b zier - like basis . studies show that these basis have the similar properties with the b zier basis , and satisfied the new recurrence relation
    其次,在低階情況,研究了形狀參數對曲線的影響,并且討論了均勻情況下曲線獨有的特性,當k階有理b樣條端節(jié)點重復度達到k時,而內節(jié)點重復度為零時,這種有理b樣條轉化為一種有理b zier基函數,它們的很多性質和b zier基有驚人的相同點,滿足新的遞推關系
14. At the same time , the first - order and the second order recurrence relations of transfer matrix and the vectors of every section are derived . based on the boundary conditions , the frequency equations of the zero - order , the first - order and the second - order perturbation of the bridges with random parameters are given as follows : the frequency equations are solved by numerical value method . and the results of eigenvalues of the zero - order , the first - order and the second - order perturbation are subsequently produced
    再利用矩陣的奇異值分解理論，對末端截面的傳遞矩陣進行奇異值分解，推導出求解末端截面狀態(tài)向量的零階、一階、二階的計算公式：根據末端截面狀態(tài)向量的計算結果，由截面狀態(tài)向量遞推關系式可以解出各截面狀態(tài)向量數值，由此得到特征向量的零階、一階、二階攝動結果。