線性運算 的英文怎麼說

中文拼音 [xiànxìngyùnsuàn]
線性運算 英文
linear operation
  • : 名詞1 (用絲、棉、金屬等製成的細長的東西) thread; string; wire 2 [數學] (一個點任意移動所構成的...
  • : Ⅰ名詞1 (性格) nature; character; disposition 2 (性能; 性質) property; quality 3 (性別) sex ...
  • : Ⅰ動詞1 (物體位置不斷變化) move; revolve 2 (搬運; 運輸) carry; transport 3 (運用) use; wield...
  • : Ⅰ動詞1 (計算數目) calculate; reckon; compute; figure 2 (計算進去) include; count 3 (謀劃;計...
  • 線性 : [數學] [物理學] linear; linearity線性代數 linear algebra; 線性方程 linear equation; 線性規劃 line...
  • 運算 : [數學] operation; arithmetic; operating
  1. And also we characterize the linear operators that strongly preserve commuting pairs of matrices over boolean algebras

    同時也刻畫了布爾代數上強保持交換矩陣對的線性運算
  2. Contractive linear operator

    收縮線性運算
  3. Regularity of continuous linear operators on banach function spaces

    函數空間上連續線性運算元的正則
  4. A family of meromorphic multivalent functions defined by a linear operator

    由一個線性運算元定義的亞純多葉函數類
  5. A family of meromorphic multivalent functions defined by dziok - srivastava operator

    線性運算元定義的解析多葉函數類
  6. Level set and linear operator classes in menger - pn space

    空間的線性運算元類
  7. Saturation of linear operators in besov spaces

    空間中線性運算元的飽和
  8. In this thesis, based on principal component analysis ( pca ), covariance stationary processes and spectral analysis theory of linear operator, spectral principal component analysis ( spca ) is put forward

    在主成分分析的基礎上,基於協方差平穩過程理論和線性運算元譜分析理論,本文提出了譜主成分分析。
  9. 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
  10. 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
  11. 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
  12. Some basic theorems for linear operators between fuzzy normed spaces

    模糊賦范空間上線性運算元的基本定理
  13. The study of direct and inverse theorems on the approximation of linear operators to functions in normed linear spaces is an important subject in the approximation theory. it is significant in theory and application

    線性運算元對賦范空間中函數逼近正逆定理的研究是逼近論中重要的研究課題之一,在理論和實際應用上都具有重要的意義。
  14. Convergence theorems to a class of operator equations for iteration process in banach spaces

    空間中一類非線性運算元方程的迭代解
  15. We study the spectral theory of bounded linear operators and the characterization of ci operators by way of mbekhta ' s subspaces. we find a series of operators which are ci operators by the defination and the characterization of ci operators given by weibang gong in [ 3 ]

    利用mbekhta子空間研究一般有界線性運算元的譜理論以及描述ci元的特徵;用ci元的定義和判定方法尋找更廣泛的ci元;同時還討論了廣義逆元和ci元及mbekhta子空間的關系。
  16. In this paper, we characterize the linear operators preserving adjoint matrices on the spaces of all matrices, symmetric matrices and upper triangular matrices over domain

    摘要木文刻畫了整環上的全矩陣空間、對稱矩陣空間和上三角矩陣空間上保持伴隨矩陣的線性運算元的結構。
  17. Then the relation of regular operators, bounded operators and linear operators on banach lattices are given, that is lr ( e, f ) lb ( e, f ) l ( e, f ) ; order dual, operator dual and algebra dual are related, i. e. e " c e * c e #

    然後給出banach格空問上正則元,有界元和線性運算元的關系: lve ; f ) of 。 ef ) clp , f ) ;給出了序對偶,元對偶和代數對偶的關系: e 』 ce 」 ce個然後引入賦值映射人證明了j是保格的格同態
  18. Linear operators preserving the minimal rank over matrix space

    關于矩陣空間上保持極小秩的線性運算
  19. Among these works, the linear operators concerned are linear operators on matrix spaces over some fields or rings

    在這些工作里我們看到所涉及到的線性運算元主要是在域或環上的矩陣空間上的線性運算
  20. Linear preserver problem ( lpp for short ) concerns the characterization of linear operators on matrix spaces that leave certain functions, subsets, relations, etc., invariant

    保持問題(簡稱lpp )刻畫在矩陣空間上保持特定的函數,子集,關系等不變的線性運算
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