  Modular verification is a technique used to face the state explosion problem
often encountered in the verification of properties of complex systems such as
concurrent interactive systems. The modular approach is based on the
observation that properties of interest often concern a rather small portion of
the system. As a consequence, reduced models can be constructed which
approximate the overall system behaviour thus allowing more efficient
verification.
  Biochemical pathways can be seen as complex concurrent interactive systems.
Consequently, verification of their properties is often computationally very
expensive and could take advantage of the modular approach.
  In this paper we report preliminary results on the development of a modular
verification framework for biochemical pathways. We view biochemical pathways
as concurrent systems of reactions competing for molecular resources. A modular
verification technique could be based on reduced models containing only
reactions involving molecular resources of interest.
  For a proper description of the system behaviour we argue that it is
essential to consider a suitable notion of fairness, which is a
well-established notion in concurrency theory but novel in the field of pathway
modelling. We propose a modelling approach that includes fairness and we
identify the assumptions under which verification of properties can be done in
a modular way.
  We prove the correctness of the approach and demonstrate it on the model of
the EGF receptor-induced MAP kinase cascade by Schoeberl et al.
