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  • It is proved that the singular value condition $\sigma_{\max}(|B|)<\sigma_{\min}(A)$ implies unique solvability of the absolute value equation $Ax+B|x|=b$ for each right-hand side $b$.. This is a generalization of an earlier result by Mangasarian and Meyer proved for the special case of $B=-I$.
  • It is proved that the singular value condition $\sigma_{\max}(|B|)<\sigma_{\min}(A)$ implies unique solvability of the absolute value equation $Ax+B|x|=b$ for each right-hand side $b$.. This is a generalization of an earlier result by Mangasarian and Meyer proved for the special case of $B=-I$. (en)
Title
  • On Unique Solvability of the Absolute Value Equation
  • On Unique Solvability of the Absolute Value Equation (en)
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  • On Unique Solvability of the Absolute Value Equation
  • On Unique Solvability of the Absolute Value Equation (en)
skos:notation
  • RIV/67985807:_____/09:00328409!RIV10-AV0-67985807
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  • P(GA201/09/1957), P(GC201/08/J020), Z(AV0Z10300504)
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  • RIV/67985807:_____/09:00328409
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  • absolute value equation; unique solution; singular values (en)
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  • DE - Spolková republika Německo
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  • 3
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  • Rohn, Jiří
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  • 000268445100013
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  • 1862-4472
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