What use are formal design and analysis methods to telecommunications services?

Have formal methods failed, or will they fail, to help us solve problems of detecting and resolving of feature interactions in telecommunications software? This paper contains SWOT(Strengths, Weaknesses, Opportunities and Threats) analysis of the use of formula design and analysis methods in feature interaction analysis and makes some suggestions for future research

Modelling legacy telecommunications switching systems for interaction analysis

No abstract avaliabl

Symbolic semantics and bisimulation for full LOTOS

No abstract avaliabl

Automatic verification of any number of concurrent, communicating processes

The automatic verification of concurrent systems by model-checking is limited due to the inability to generalise results to systems consisting of any number of processes. We use abstraction to prove general results, by model-checking, about feature interaction analysis of a telecommunications service involving any number of processes. The key idea is to model-check a system of constant number (m) of concurrent processes, in parallel with an "abstract" process which represents the product of any number of other processes. The system, for any specified set of selected features, is generated automatically using Perl scripts

Using SPIN to Analyse the Tree Identification Phase of the IEEE 1394 High-Performance Serial Bus(FireWire)Protocol

We describe how the tree identification phase of the IEEE 1394 high-performance serial bus (FireWire) protocol is modelled in Promela and verified using SPIN. The verification of arbitrary system configurations is discussed

A generic approach for the automatic verification of featured, parameterised systems

A general technique is presented that allows property based feature analysis of systems consisting of an arbitrary number of components. Each component may have an arbitrary set of safe features. The components are defined in a guarded command form and the technique combines model checking and abstraction. Features must fulfill certain criteria in order to be safe, the criteria express constraints on the variables which occur in feature guards. The main result is a generalisation theorem which we apply to a well known example: the ubiquitous, featured telephone system

Generalising feature interactions in email

We report on a property-based approach to feature interaction analysis for a client-server email system. The model is based upon Hall's email model presented at FIW'00, but the implementation is at a lower level of abstraction, employing non-determinism and asynchronous communication; it is a challenge to avoid deadlock and race conditions. The analysis is more extensive in two ways: interaction analysis is fully automated, based on model-checking the entire state-space, and results are scalable, that is they generalise to email systems consisting of any number of email clients. Abstraction techniques are used to prove general results. The key idea is to model-check a system consisting of a constant number (m) of client processes, in parallel with a mailer process and an ``abstract'' process which represents the product of any number of other (unfeatured, isomorphic) client processes. We give a lower bound for the value of m. All of the models -- for any specified set of client processes and selected features -- are generated automatically using Perl scripts

An automatic abstraction technique for verifying featured, parameterised systems

A general technique combining model checking and abstraction is presented that allows property based analysis systems consisting of an <i>arbitrary</i> number of featured components. We show how parameterised systems can be specified in a <i>guarded command</i> form with constraints placed on the variables which occur in guards. We prove that the results that hold for a small number of components can be shown to scale up. We then show how featured systems can be specified in a similar way, by relaxing the constraints on the guards. The main result is a generalisation theorem for featured systems which we apply to two well known examples

Role-Based Interface Automata

No abstract available