Results 21 to 30 of about 298 (55)
Further improvements of Young inequality
, 2017 We focus on the improvements for Young inequality. We give elementary proof for known results by Dragomir, and we give remarkable notes and some comparisons.
Furuichi, Shigeru
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Determinantal and eigenvalue inequalities for matrices with numerical ranges in a sector
, 2013 Let $A = \pmatrix A_{11} & A_{12} \cr A_{21} & A_{22}\cr\pmatrix \in M_n$, where $A_{11} \in M_m$ with $m \le n/2$, be such that the numerical range of $A$ lies in the set $\{e^{i\varphi} z \in \IC: |\Im z| \le (\Re z) \tan \alpha\}$, for some $\varphi ...
Li, Chi-Kwong, Sze, Nung-Sing
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On the geometric-arithmetic mean inequality for matrices [PDF]
, 1997 In this paper refinements and converses of matrix forms of the geometric-arithmetic mean inequality are ...
J. E. Pečarić +3 more
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A generalization of a trace inequality for positive definite matrices
, 2010 In this note we generalize the trace inequality derived by [1] to the case where the number of terms of the sum (denoted by K) is ...
Belmega, E. V. +2 more
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M-matrices satisfy Newton's inequalities
, 2005 Newton's inequalities $c_n^2 \ge c_{n-1}c_{n+1}$ are shown to hold for the normalized coefficients $c_n$ of the characteristic polynomial of any $M$- or inverse $M$-matrix.
Holtz, Olga
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Some generalizations of inequalities for sector matrices. [PDF]
J Inequal Appl, 2018 Yang C, Lu F.
europepmc +1 more source
A new localization set for generalized eigenvalues. [PDF]
J Inequal Appl, 2017 Gao J, Li C.
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On the Lawson-Lim means and Karcher mean for positive invertible operators. [PDF]
J Inequal Appl, 2018 Liao W, Long P, Ren Z, Wu J.
europepmc +1 more source
On a Matrix Inequality Related to the Distillability Problem. [PDF]
Entropy (Basel), 2018 Shen Y, Chen L.
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Equine bone marrow-derived mesenchymal stem cells: optimization of cell density in primary culture. [PDF]
Stem Cell Investig, 2018 Zahedi M +3 more
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