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recursion formula中文是什么意思

  • 遲推公式
  • 遞推公式, 遞歸公式

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  • 例句與用法
  • there is a simple recursion formula for πk(g).
    關于K(G)存在一個簡單的遞推。
  • A simple recursion formula can then be used to solve such a system .
    一個簡單而又重復的公式能用來解這樣的方程組。
  • By translating this real cubic system into a complex planar system , an applicable linear algebraic recursion formula of the equator and the first 6 quantities of the equator are given
    將這類實三次系統(tǒng)轉化為復平面系統(tǒng)研究,給出了系統(tǒng)赤道環(huán)量的易于計算的線性代數(shù)遞推公式。
  • In this paper , we brought out the concept of “ ergodic matrix ” , and gave out the recursion formula ( ii ) which can construct the ergodic matrix q with n n dimensions using a vector with n dimension . that is , we can delegate n2 bits ergodic matrix q using n bits integer vector , at the same time save the complexity of space and time
    在此基礎上,本文對利用遍歷矩陣生成信息摘要以及利用它們實現(xiàn)一般數(shù)字簽名和具有仲裁方式的數(shù)字簽名的算法及應用進行了相關的一些研究,對算法的強度進行了分析,并用程序對算法進行了驗證。
  • On the basis of this , some annuities and life annuities with certain interest rate are more discussed . the property of m power of the present value about the discrete and continuous annuities is found as well as some recursion formulae and differential equations about some life annuities
    在此基礎上,一方面對確定利率下的一些(生存)年金作了進一步地討論,得到了某些離散和連續(xù)年金現(xiàn)值的m ( m 2的整數(shù))次方性質及一些離散生存年金精算現(xiàn)值的遞推方程和一些連續(xù)生存年金精算現(xiàn)值所滿足的微分方程。
  • Then we brought out algorithm to construct ergodic matrix according to the recursion formula ( i ) and expatiate characteristic theorems about “ ergodic matrix ” by the numbers , the difficult problem and one - way ( trapdoor ) function based on the ergodic matrix over finite field . then we put forward the concept of strong matrix based on ergodic matrix according to a problem and the algorithm of finding and constructing the strong matrix of ergodic matrix . as one - way function played an important role in cryptography , we gave a new plan to realize application pattern in cryptology
    基于單向函數(shù)在密碼學中的重要性,本文構造了基于遍歷矩陣的單向函數(shù)b = q _ 1 ~ aaq _ 2 ~ b ,并在此基礎上實現(xiàn)了包括密鑰管理協(xié)議、認證協(xié)議和智力撲克協(xié)議在內(nèi)的五種典型的安全協(xié)議,同時就算法的特點和攻擊特性進行了分析。
  • In chapter 2 , by studying the computation of the quantities of singular point of the original of the following complex autonomous polynomial differential system two linear recursion formulas for the computation of quantities of singular point of system ( 1 ) are obtained . applicable formulas are presented unitedly for the computation of focus quantities and saddle quantities , which play an important role in center - focus determination and bifurcation of limit cycles in real planar polynomial differential systems
    在第二章,我們研究平面多項式復自治微分系統(tǒng)原點的奇點量計算,得到了奇點量計算的線性代數(shù)遞推公式,統(tǒng)一地給出了在實平面多項式微分系統(tǒng)的中心焦點判定與極限環(huán)分支中有著極為重要意義的焦點量與鞍點量的易于應用的計算公式。
  • The first chapter of this article consists of the following contents . suppose that are positive integers . , then the bergman kernel function for the second type of hua domain where determined by the following recursion formula : and where is determined by the following recursion formula : it is inappropriate to use holomorphic transitive group to compute the bergman kernel function of hen because he11 is not a homogeneous domain , and we can not obtain the bergman kernel function of hen by obtaining the sum of an infinite series as we compute the bergman kernel function of reinhardt domain . we firstly give some holomorphic automorphisms such that for any he there exists a holomorphic automorphism satisfying next , we introduce the concept of semi reinhardt domain and get its complete orthonormal system
    結合上述兩種方法就可獲得he _的bergman核函數(shù)的顯表達式,對于兩類廣義例外華羅庚域,還要用到jordantriplesystem的理論,才能求出其bergman核函數(shù)的顯表達式: 2當是正整數(shù),時,廣義例外華羅庚域的bergman核函數(shù)其中滿足如下的等式:于是,可從等式得到所有的a _ j , ry u dstu thalca000ereereereforfortheerethettithen其中廣; k由下歹遞推公式?jīng)Q定: 。
  • In the last chapter , by introducing the isochronous center of real systems into complex planar and defining complex center and complex isochronous center , a concise linear recursion formula for period constants is given , necessary and sufficient conditions of complex isochronous center ( the time - angle difference theorem ) proved , conditions of real systems with linearizable center and saddle treated unitedly and the isochronous center conditions discussed fully for a class of real planar cubic systems
    在第七章,通過把實系統(tǒng)等時中心引入復平面研究,定義了復中心和復等時中心,給出了等時中心周期常數(shù)計算的簡明的線性遞推公式,證明了等時中心判定的充分必要條件(時角差定理人統(tǒng)一地處理了實系統(tǒng)具有可線性化的中心和鞍點條件,并對一類實平面三次系統(tǒng)的等時中心條件進行了完整研究
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