injurious 发表于 2025-3-21 18:55:09
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Square Matrices,it is useful to consider matrices with entries in a ring. This allows us to consider matrices with entries in ℤ (rational integers) as well as in .[.] (polynomials with coefficients in .). We shall assume that the ring . of scalars is a commutative (meaning that the multiplication is commutative) inBRIEF 发表于 2025-3-22 00:23:06
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Norms, the eigenvalues of .: .When . =ℝ, one takes into account the complex eigenvalues when computing .(.)..The scalar (if . =ℝ) or Hermitian (if . =ℂ) product on . is denoted by .. The vector space . is endowed with various norms, pairwise equivalent since . has finite dimension (Proposition 4.1.3 below垫子 发表于 2025-3-22 12:47:25
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Matrix Factorizations,many times with various values of b. In the next chapter we shall study iterative methods for the case .=ℝ or ℂ. Here we concentrate on a simple idea: To decompose . as a product . in such a way that the resolution of the intermediate systems . = . and . = . is “cheap”. In general, at least one of ttransdermal 发表于 2025-3-22 22:48:24
Iterative Methods for Linear Problems,. is invertible. For example, if . admits an . factorization, the successive resolution of . = ., . = . is called the .. When a leading principal minor of . vanishes, a permutation of the columns allows us to return to the generic case. More generally, the Gauss method with pivoting consists in perm强制令 发表于 2025-3-23 02:58:13
Approximation of Eigenvalues,ute the characteristic polynomial and then find its roots, turns out to be hopeless because of Abel’s theorem, which states that the general equation . = 0, where . is a polynomial of degree . ≥ 5, is not solvable using algebraic operations and roots of any order. For this reason, there e xists no d思乡病 发表于 2025-3-23 08:23:47
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