TITLE: Encyclopedia of properties of nonnegative matrices
QUESTION [11 upvotes]: I'd like to buy a book that contains more or less all known properties of elementwise nonnegative nonnegative matrices, i.e. matrices $A$ such that $a_{ij} \ge 0$ for all $1 \le i,j \le n$.

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?

REPLY [6 votes]: In addition to the books you list, there is also the book Nonnegative Matrices by H. Minc (1974), but it is outdated and out of print.
Also, the book Combinatorial Matrix Theory by Brualdi and Ryser does a nice treatment of the combinatorial structure of nonnegative matrices (and complex matrices in general). 
IMHO, a new textbook on nonnegative matrices is long overdue (an entire monograph could be devoted to the nonnegative inverse eigenvalue problem alone).