Page 38 - Textos de Matemática Vol. 44

28 A. KOVACˇEC
Other articles and key words of their titles.
1215.15016 [Inverse problems, pseudo-Jacobi matrices] ∗ pre05949265 [eigenvalues of principal subma- trices of J-normal matrices, Linear Algebra Appl. 435, No. 12, 3101-3114 (2011)] ∗ pre05947033 [Numer- ical range of operators on 2-dimensional Kre˘ın space, Electron. J. Linear Algebra 22, 430-442,(2011)] ∗ pre05924568 [An inverse eigenvalue problem for periodic Jacobi matrices in Minkowski spaces, Linear Al- gebra Appl. 435, No. 8, 2033-2045 (2011)] ∗ 1205.15037 [Krein space, tracial numerical range] ∗ 1200.47049 [Furuta inequality] ∗ 1194.15015[Cauchy-Poincar´e, Fan-Pall interlacing theorems for J-Hermitian and J- normal matrices] ∗ 1193.15016 [Trace inequalities for logarithms and powers of J-Hermitian matrices] ∗ pre05984494[Krein space tracial numerical range and Morse theory] ∗ pre05850058[Classes of non-Hermitian operators with real eigenvalues] ∗ 1168.47004 [Courant-Fischer theory for Krein spaces] ∗ 1147.15017 [Krein spaces numerical ranges and their computer generation] ∗ 1144.15020 [The J-numerical range of a J-Hermitian matrix ] ∗ 1144.15016 [Flat portions on the boundary of the indefinite numerical range of 3 × 3 matrices] ∗ 1143.15030 [Product of diagonal entries of the unitary orbit of a 3-by-3 normal ma- trix] ∗ 1141.15025[Numerical range of 2-dimensional Krein space operators] ∗ 1132.46016 [Extension of Birkhoff’s theorem, application to determinants] ∗ 1131.46021 [Shapes of numerical ranges of operators on a 3-dimensional Krein space] ∗ 1126.15006[Corners of determinantal ranges] ∗ 1081.15014[J-orthostochastic 3 × 3 matrices and numerical ranges of Krein space operators] ∗ 1078.15020 [Geometry of numerical ranges in spaces with an indefinite inner product] ∗ 1077.01520 [Ruy Lu´ıs Gomes] 1076.15019 [Inequalities for quantum relative entropy] ∗ 1074.15032 [Observations on determinantal range] ∗ 1075.47004 [Numerical ranges of unbounded operators arising in quantum physics] ∗ 1024.01505 [Bento de Jesus Carac¸a: Bi- ographical sketch] ∗ 0963.15031 [Generalized numerical ranges of permanental compounds arising from quantum systems of bosons] ∗ 0989.82007 [PSD matrices in statistical mechanics] ∗ 0897.15014 [Numerical ranges in physics] ∗ 0878.15002 [Determinant of the sum of a symmetric and a skew-symmetric matrix] ∗ 0871.15028 [Another proof of a conjecture of Marcus on c-numerical range] ∗ 1002.15501 [Some geometrical properties of the c-numerical range of a normal matrix] ∗ 0814.15024 [Some geometrical properties of the c-numerical range of a normal matrix] ∗ 0804.15006 [On a recent determinantal inequality] ∗ 0804.15007 [Interdependence of some problems arising in generalizing the Marcus-de Oliveira determinantal conjec- ture] ∗ 0789.15030 [Some results on the numerical range of a derivation] ∗ 0774.15017 [Product of diagonal elements of matrices] ∗ 0764.15013 [A brief survey on the decomposable numerical range of matrices] ∗ 0746.15019 [The numerical range and decomposable numerical range of matrices] ∗ 0742.15011 [Symme- tries of ranges of certain matrix functions] ∗ 0678.15023 [On C-det spectral and C-det convex matrices] ∗ 0658.15004 [Some remarks on a conjecture of de Oliveira] ∗ 613.15023 [c-numerical range and variations] ∗ 0938.15500 [On the evaluation of permanents] ∗
(A. Kovaˇcec) Department of Mathematics, University of Coimbra, Apartado 3008, EC Santa Cruz, 3001-501 Coimbra, Portugal
E-mail address: kovacec@mat.uc.pt