On an extension of Fu-Markham matrix theory result to simple Euclidean Jordan algebras
Author:
Publisher
Springer Science and Business Media LLC
Subject
Management Science and Operations Research,General Decision Sciences
Link
http://link.springer.com/content/pdf/10.1007/s10479-013-1464-7.pdf
Reference6 articles.
1. Faraut, J., & Korányi, A. (1994). Analysis on symmetric cones. Oxford: Clarendon.
2. Fu, E., & Markham, T. (1993). On the eigenvalues and diagonal entries of a Hermitian matrix. Linear Algebra and Its Applications, 179, 7–10.
3. Gowda, M. S., & Sznajder, R. (2010). Schur complements, Schur determinantal and Haynsworth inertia formulas in Euclidean Jordan algebras. Linear Algebra and Its Applications, 432, 1553–1559.
4. Gowda, M. S., Sznajder, R., & Tao, J. (2004). Some P-properties for linear transformations on Euclidean Jordan algebras. Linear Algebra and Its Applications, 393, 203–232.
5. Gowda, M. S., & Tao, J. (2011a). Some inequalities involving determinants, eigenvalues, and Schur complements in Euclidean Jordan algebras. Positivity, 15, 381–399.
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