invertibility 中文意思是什麼

invertibility 解釋
可逆性
  1. Tao rj. invertibility of finite automata. beijing : science press, 1979 ( in chinese )

    陶仁驥.有限自動機的可逆性.北京:科學出版社, 1979
  2. Professor gongwei bang introduced the concept of ci ( consistent in invertibility ) operator and gave the necessary and sufficent conditions of ci operator in 1994

    1994年,龔為邦教授于[ 5 ]中定義了ci運算元,並給出ci運算元的充要條件。
  3. In order to characterize the linear operators that strongly preserve nilpotence and that strongly preserve invertibility, we first study the case of the binary boolean algebra

    為了刻畫強保持冪零的線性運算元和強保持可逆的線性運算元,我們首先研究二元布爾代數上的情況
  4. By the means of the extension of linear operator, we characterize the linear operators that strongly preserve nilpotence and that strongly preserve invertibility over any boolean algebra

    再利用線性擴張這一工具,我們刻畫了在一般布爾代數上強保持冪零的線性運算元和強保持可逆的線性運算元
  5. Under a certain conditions on variance matrix invertibility, we show that the optimally weighted ls estimate outperforms the linear minimum variance estimate provided that they have the same priori information

    因此,我們討論了在相同已知信息的情況下,即最優加權最小二乘估計也利用有關被估參數的先驗信息時,二者的估計性能。
  6. Also, by the means of the pattern of matrix and the pattern of linear operator, we characterize the linear operators that strongly preserve nilpotence and that strongly preserve invertibility over antinegative commutative semirings without zero divisors

    另外,利用矩陣模式和運算元模式等工具,我們在非負無零因子半環上刻畫了強保持冪零的線性運算元和強保持可逆的線性運算元
  7. The results that are quoted in this paper are classical conclusions. on the basis of the results. this paper discusses the invertibility of operators. ci operators and generalizes. some results about spectral theory of bounded operators and properties of mbekhta subspaces in terms of mbekhta subspaces

    本文中引用的結論大都是此方面的經典結論。在此基礎上,本文作者運用mbekhta子空間討論了有界線性算予的可逆性, ci運算元的判定。
  8. For a general linear model ( input matrix is deterministic ), under a certain conditions on variance matrix invertibility, the two estimates can be identical provided that they have the same priori information on the parameter under estimation. even if the above information is unknown only for the optimally weighted ls estimate, the sufficient condition and necessary condition, under which the two estimates are identical, is derived. more significantly, we know how to design input of the linear system to make the performance of the optimally weighted ls estimation identical to that of the linear minimum variance estimation in case of being lack of prior information

    在一般線性模型(即輸入矩陣為確定性)下,當兩種估計都利用有關被估參數的先驗信息時,二者在方差陣可逆的一定條件下可達到一致;當最優加權最小二乘估計不利用此先驗信息時,存在二者一致的充分條件和必要條件,進而找到一種設計輸入矩陣的方法,使得在先驗信息缺乏的條件下,仍可利用最優加權最小二乘估計達到與線性最小方差估計一樣優越的估計性能。
  9. To overcome the shortcomings of differential geometry method in the respect of invertibility and dynamic state feedback, this paper discuss algebra control method. combining linear algebra with dynamic expansion, one method can decouple the nonlinearity through construct the root of nonlinear system by dynamic expanding

    一種方法是採用線性代數理論與動態擴張演算法相結合來對非線性系統進行解耦分析,通過運用動態擴張演算法來構造非線性系統的根而達到對非線性系統解耦控制的目的。
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