J. Baeten (ed.): Applications of process algebra.
Cambridge UP 1990, 330p. 0-521-40028-7. $55.

18821 J. Baeten: A brief history of process algebra.
Internet ca. 2004, 17p.

J. Baeten/W. Weikjland: Process algebra. Cambridge UP 1990. $75.

J. Bergstra a.o. (ed.): Handbook of process algebra. Elsevier 2001, 1360p. $192.

E. Best/R. Devillers/M. Koutny: Petri net algebra.
Springer 2001, 380p. Petri nets are treated as composable
objects, and as such they are embedded in a process algebra.
Viceversa, an arbitrary process algebra can be given a Petri
net semantics.

Guy Cohen: Theorie algebrique des systemes a' evenements discrets.
Course DEA, Paris 1994.

Guy Cohen: Modelisation des reseaux urbains. Rapport CNRS 1994.

W. Fokkink a.o. (ed.): Introduction to process algebra.
Springer 2000, 160p. DM 59.

6141 Michiel Hazewinkel: Some problems of applied algebra.
6031 Chatterji/, 131-153.

18822 Bas Luttik: What is algebraic in process theory?
El. Notes Theor. Comp. Sci. 162 (2006), 227-231.

24365 Christoph Poeppe: Fahrplan-Algebra. Spektrum 1995/11, 20-24.

Gheorghe Stefanescu: Network algebra. Springer 2000, 400p. DM 154.

18916 Francesco Zappa: Types for Seal calculus.
Master thesis Univ. Pisa 2000, 95p.

18917 Giuseppe Castagna/J. Vitek/Francesco Zappa: The Seal calculus.
Inf. Comp. 201/1 (2005), 46p.