Eigenvalue inequalities for convex and log-convex functions

By Jaspal Singh Aujla, Jean-Christophe Bourin. 2007

50 citations recorded by the source corpus.

Subfields: Applied Mathematics, Geometry and Topology

View Paper: https://www.semanticscholar.org/paper/149bc693cd027eeae845024d821d9930e3af241d

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Applied Mathematics

1. F. Kıttaneh
2. Rajendra Bhatia
3. Fumio Hiai
4. Jean-Christophe Bourin
5. Mitsuru Uchiyama
6. T. Yamazaki
7. Omar Hirzallah
8. Pintu Bhunia

In Geometry and Topology

1. F. Kıttaneh
2. Rajendra Bhatia
3. Fumio Hiai
4. Omar Hirzallah
5. Wasim Audeh
6. Bruno Iannazzo
7. Dario Bini

Citations in the corpus

• A matrix subadditivity inequality for f(A + B) and f(A) + f(B) (2007, background): “norms inequalities, there also exist interesting inequalities involving unitary congruences. For instance [ 2 ]:”
• The matrix arithmetic-geometric mean inequality revisited (2008, background): “Another interesting proof of (3.1) is given by Aujla and Bourin [ 8 ].”
• Operator log-convex functions and operator means (2009, background): “Moreover, it is worth noting that some matrix eigenvalue inequalities involving log-convex functions were shown in [3].”