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jordan canonical form中文在Jordan 典型形式淺說(上) | 線代啟示錄的討論與評價

具有與對角矩陣最相近的形式?這個問題的答案,也是矩陣對角化問題的總結,稱為Jordan 典型形式(Jordan canonical form) 或Jordan 形式。

jordan canonical form中文在Ch7 Canonical Forms的討論與評價

is called a Jordan canonical form of T. β is called a. Jordan canonical basis for T. 這章的主軸即是任何: , dim ...

jordan canonical form中文在Lecture 12 Jordan canonical form的討論與評價

ni). Jordan canonical form. 12–2. Page 3. • J is upper bidiagonal. • J diagonal is the special case of n Jordan blocks of size ni = 1. • Jordan form is unique ( ...

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    jordan canonical form中文在Jordan Canonical Form | Brilliant Math & Science Wiki的討論與評價

    Jordan canonical form is a representation of a linear transformation over a finite-dimensional complex vector space by a particular kind of upper triangular ...

    jordan canonical form中文在Jordan Canonical Form -- from Wolfram MathWorld的討論與評價

    The Jordan canonical form, also called the classical canonical form, of a special type of block matrix in which each block consists of Jordan blocks with ...

    jordan canonical form中文在Chapter 6 The Jordan Canonical Form的討論與評價

    section 5.4), the eigenvalues and eigenvectors of A yield important clues for determining the shape of the Jordan canonical form. Now it is not difficult to see ...

    jordan canonical form中文在題型15A: Jordan form 的理論的討論與評價

    (3) The Jordan canonical form of a diagonal matrix is the matrix itself. Page 5. 第十五章Jordan Form. 15–5. (4) If ...

    jordan canonical form中文在The Jordan Canonical Form - Princeton Math的討論與評價

    The Jordan canonical form describes the structure of an arbitrary linear transformation on a finite-dimensional vector space over an al-.

    jordan canonical form中文在Computing the Jordan Canonical Form Let A be an n by n ...的討論與評價

    If its characteristic equation χA(t)=0 has a repeated root then A may not be diagonalizable, so we need the Jordan. Canonical Form. Suppose λ is an eigenvalue ...

    jordan canonical form中文在Jordan Canonical Form Recall the following definition的討論與評價

    Jordan Canonical Form. Recall the following definition: Definition. 1. We say that two square matrices A and B are similar provided there exists an ...

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