“…Taussky [5, p. 129] has an immediate answer in terms of the results of [3]. In [3], the authors completely characterized the spectrum S(Ω σ ) of a related set Ω o of matrices, where C = (c itj ) was an arbitrary n x 7i complex matrix and (1.…”
Section: Possibilities For S(ω λ )mentioning
confidence: 99%
“…In [3], the authors completely characterized the spectrum S(Ω σ ) of a related set Ω o of matrices, where C = (c itj ) was an arbitrary n x 7i complex matrix and (1. (1)(2)(3)(4) S(Ω A ) = U S(Ω Λmθ) ) .…”
Section: Possibilities For S(ω λ )mentioning
confidence: 99%
“…In the general case when A is not essentially diagonally dominant, we must use permutations and intersections (Theorem 3) to fully o describe S(Ω Λ ), in the spirit of [3]. These results are described in § 3.…”
Section: Introduction* We Shall Distinguish Between Two Cases If Thementioning
“…Taussky [5, p. 129] has an immediate answer in terms of the results of [3]. In [3], the authors completely characterized the spectrum S(Ω σ ) of a related set Ω o of matrices, where C = (c itj ) was an arbitrary n x 7i complex matrix and (1.…”
Section: Possibilities For S(ω λ )mentioning
confidence: 99%
“…In [3], the authors completely characterized the spectrum S(Ω σ ) of a related set Ω o of matrices, where C = (c itj ) was an arbitrary n x 7i complex matrix and (1. (1)(2)(3)(4) S(Ω A ) = U S(Ω Λmθ) ) .…”
Section: Possibilities For S(ω λ )mentioning
confidence: 99%
“…In the general case when A is not essentially diagonally dominant, we must use permutations and intersections (Theorem 3) to fully o describe S(Ω Λ ), in the spirit of [3]. These results are described in § 3.…”
Section: Introduction* We Shall Distinguish Between Two Cases If Thementioning
“…The problem of how to determine all eigenvalues of matrices in Ua was solved by R. S. Varga and the author [6], [4] by the introduction of minimal Gerschgorin sets, G*(Q^), to be defined in §3.…”
mentioning
confidence: 99%
“…In this note, we give a new derivation of the main results of [4] using a lemma of V. Klee on convex sets [3].…”
scite is a Brooklyn-based organization that helps researchers better discover and understand research articles through Smart Citations–citations that display the context of the citation and describe whether the article provides supporting or contrasting evidence. scite is used by students and researchers from around the world and is funded in part by the National Science Foundation and the National Institute on Drug Abuse of the National Institutes of Health.