I'd like to buy a book that contains more or less all known properties of elementwiseelementwise nonnegative nonnegative matrices, i.e. matrices $A$ such that $A_{i,j}\geq 0$$a_{ij} \ge 0$ for all $i,j$$1 \le i,j \le n$.
- Chapter 8 in Matrix Analysis of Johnson and Horn is nice but far to be exhaustive.
- In Matrix Analysis of Bhatia and Matrix Computations of Golub and Van Loan there is not even a chapter dedicated to this class of matrices.
After a bit googling I found these two books:
It seems that Nonnegative Matrices in the Mathematical Sciences of Berman and Plemmons is exactly what I want. But it is more than 20 years old (1994), so I wonder if there is something more up-to-date.
Nonnegative Matrices and Applications looks quite nice too and is a little bit more recent (1997). However, it seems that it is less oriented on the properties of nonnegative matrices themselves rather than their applications.
So, I'm a bit puzzled and my question is the following:
If I want to buy 1 book collecting the most complete list of known properties of nonnegative matrices, which one should I get?
