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stirps    
n. 种族,祖先

种族,祖先

Stirps \Stirps\, n.; pl. {Stirpes}. [L., stem, stock.]
1. (Law) Stock; race; family. --Blackstone.
[1913 Webster]

2. (Bot.) A race, or a fixed and permanent variety.
[1913 Webster]


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  • Hermitian matrix - Wikipedia
    In mathematics, a Hermitian matrix (or self-adjoint matrix) is a complex square matrix that is equal to its own conjugate transpose —that is, the element in the i -th row and j -th column is equal to the complex conjugate of the element in the j -th row and i -th column, for all indices i and j:
  • What is a Hermitian Matrix? - BYJUS
    What is a Hermitian Matrix? A Hermitian matrix is a matrix that is equal to its conjugate transpose Mathematically, a Hermitian matrix is defined as (1≤ i, j ≤ n), then A is called a Hermitian Matrix For example, let \ (\begin {array} {l}A=\begin {bmatrix}3 1-i\\1+i -2 \\\end {bmatrix}\end {array} \) Then conjugate of A =
  • Hermitian Matrix - GeeksforGeeks
    What is Hermitian Matrix? A square matrix is said to be a Hermitian matrix if it is equal to its conjugate transpose matrix It is a square matrix that has complex numbers except for the diagonal entries, which are real numbers
  • Hermitian Matrix - Definition, Formula, Properties, Examples - Cuemath
    A hermitian matrix is a square matrix that is equal to the transpose of its conjugate matrix The diagonal elements of a hermitian matrix are all real numbers, and the element of the (i, j) position is equal to the conjugate of the element in the (j, i) position
  • What is the meaning of Hermitian? - Mathematics Stack Exchange
    A Hermitian matrix is a matrix that is equal to its tranconjugate, that is to the complex-conjugate of its transpose matrix In order to speak about a Hermitian operator, one has to be in a complex vector space $E$ with a Hermitian inner product $\langle \cdot,\cdot \rangle$ on it
  • Hermitian Matrix -- from Wolfram MathWorld
    A square matrix is called Hermitian if it is self-adjoint Therefore, a Hermitian matrix A=(a_(ij)) is defined as one for which A=A^(H), (1) where A^(H) denotes the conjugate transpose This is equivalent to the condition a_(ij)=a^__(ji), (2) where z^_ denotes the complex conjugate
  • Hermitian Matrix: Definition, Formula, Properties Solved Examples
    Mathematically, a Hermitian matrix is defined as, A complex square matrix A = [aij]nxn such that A∗ = A, where A∗ is the conjugate transpose of a matrix A In other words, if ∀ aij ∈ A aij = a∗ji where a∗ji is the complex conjugate of aji, then A is a hermitian matrix
  • Hermitian or self-adjoint matrix - Algebra practice problems
    On this post you will find what a Hermitian matrix is, also known as self-adjoint matrix You will find examples of Hermitian matrices, all their properties and its formula Finally, we also explain how to decompose any complex matrix into the sum of a Hermitian matrix plus an skew-Hermitian matrix What is a Hermitian (or self-adjoint) matrix?
  • Hermitian Matrices - Oregon State University
    A complex \(n\times n\) (square) matrix \(M\) is Hermitian if it equals its conjugate transpose, that is, if
  • Definition:Hermitian Matrix - ProofWiki
    The Hermitian matrix was invented by Charles Hermite to solve certain problems in number theory However, it turned out to be crucial in the formulation by Werner Karl Heisenberg of his model of quantum mechanics





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