  Considering a broad class of steady-state nonequilibrium systems for which
some additive quantities are conserved by the dynamics, we introduce from a
statistical approach intensive thermodynamic parameters (ITPs) conjugated to
the conserved quantities. This definition does not require any detailed balance
relation to be fulfilled. Rather, the system has to satisfy a general
additivity property, which holds in most of the models usually considered in
the literature, including those described by a matrix product ansatz with
finite matrices. The main property of these ITPs is to take equal values in two
subsystems, making them a powerful tool to describe nonequilibrium phase
coexistence, as illustrated on different models. We finally discuss the issue
of the equalization of ITPs when two different systems are put into contact.
This issue is closely related to the possibility of measuring the ITPs using a
small auxiliary system, in the same way as temperature is measured with a
thermometer, and points at one of the major difficulties of nonequilibrium
statistical mechanics. In addition, an efficient alternative determination,
based on the measure of fluctuations, is also proposed and illustrated.
