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SUFFICIENT CONDITIONS FOR THE SOLUBILITY OF ADDITIVE INVERSE EIGENVALUE PROBLEMS

SUFFICIENT CONDITIONS FOR THE SOLUBILITY OF ADDITIVE INVERSE EIGENVALUE PROBLEMS
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摘要 1 IntroductionLet R<sup>n×n</sup> be the set of all n×n real matrices.R<sup>n</sup>=R<sup>n×1</sup>.C<sup>n×n</sup>denotes the set of all n×n complex matrices.We are interested in solving the following inverse eigenvalue prob-lems:Problem A (Additive inverse eigenvalue problem) Given an n×n real matrix A=(a<sub>ij</sub>),and n distinct real numbers λ<sub>1</sub>,λ<sub>2</sub>,…,λ<sub>n</sub>,find a real n×n diagonal matrix
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参考文献2

  • 1K. P. Hadeler.Existenz- und eindeutigkeitss?tze für inverse eigenwertaufgaben mit hilfe des topologischen abbildungsgrades[J].Archive for Rational Mechanics and Analysis.1971(4)
  • 2Biegler-Kōnig,F.W.Sufficient conditions for the solubility of inverse eigenvalue problems[].Linear Algebra and Its Applications.

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