Results 21 to 30 of about 53 (52)
Relative Perturbation Bound for Invariant Subspaces of Indefinite Hermitian Matrix
, 1998 We give bound for the perturbations of invariant subspaces of nonsingular indefinite Hermitian matrix H under relative additive perturbations of H. Such perturbations include the case when the elements of H are known up to some relative tolerance.
Ivan Slapnicar, Ninoslav Truhar
core
Polynomial Numerical Hulls of Matrices
, 2007 . For any n-by-n complex matrix A, we use the joint numerical range W(A,A 2,..., A k) to study the polynomial numerical hull of order k of A, denoted by V k (A). We give an analytic description of V 2 (A) when A is normal.
Chi-kwong Li, Ler Davis, Abbas Salemi
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A Note On The Field Of Values Of Non-Normal Matrices
, 2007 . It is shown that the distance from zero of the field of values of a matrix A depends on how large the departure from normality is compared to the distance from the zero of the field of values of the normal part of A.
Ilse C. F. Ipsen
core
Some results of Heron mean and Young's inequalities. [PDF]
J Inequal Appl, 2018 Yang C, Ren Y.
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Extensions of interpolation between the arithmetic-geometric mean inequality for matrices. [PDF]
J Inequal Appl, 2017 Bakherad M +2 more
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New progress on the operator inequalities involving improved Young's and its reverse inequalities relating to the Kantorovich constant. [PDF]
J Inequal Appl, 2017 Zhang J, Wu J.
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Regularity of non-stationary subdivision: a matrix approach. [PDF]
Numer Math (Heidelb), 2017 Charina M +3 more
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Pulse transit time technique for cuffless unobtrusive blood pressure measurement: from theory to algorithm. [PDF]
Biomed Eng Lett, 2019 Ding X, Zhang YT.
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Factorization norms and an inverse theorem for MaxCut. [PDF]
Math AnnBalla I, Hambardzumyan L, Tomon I.
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