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Inequalities for Determinants and Characterization of the Trace© 2020, Pleiades Publishing, Ltd. Let tr be the canonical trace on the full matrix algebra ℳn
Functional observer design using linear matrix inequalities of linear matrix inequalities.
Functional observer design using linear matrix inequalities of linear matrix inequalities.
Characterization of the trace by young's inequalityLet φ be a positive linear functional on the algebra of n × n complex matrices and p, q be positive
On matrix-subadditive functions and a relevant trace inequality. We prove that if f is matrix-subadditive of ordern then it has the form f(t) = αt for some α ∈ ℝ
On hermitian operators X and Y meeting the condition -Y ≤ X ≤ Y to the new weak majorization for the Hermitian operator pair. It is shown that this inequality does
On matrix-subadditive functions and a relevant trace inequality. We prove that if f is matrix-subadditive of ordern then it has the form f(t) = αt for some α ∈ ℝ
Characterization of the trace by young's inequalityLet φ be a positive linear functional on the algebra of n × n complex matrices and p, q be positive
On hermitian operators X and Y meeting the condition -Y ≤ X ≤ Y to the new weak majorization for the Hermitian operator pair. It is shown that this inequality does
A note on definition of matrix convex functionsWe prove that a real-valued function f defined on an interval S in R is matrix convex if and only
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